tag:blogger.com,1999:blog-2329592065400556962024-03-14T09:23:22.723+07:00Discuss - Develop - Designmuhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.comBlogger26125tag:blogger.com,1999:blog-232959206540055696.post-85804175157195582692018-01-24T18:30:00.003+07:002018-01-24T18:30:31.897+07:00Pengukuran RPM menggunakan Arduino: Kasus Anemometer<div dir="ltr" style="text-align: left;" trbidi="on">
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</xml><![endif]-->Dalam tulisan ini rotasi per menit (selanjutnya disingkat RPM) diukur menggunakan Arduino dengan memanfaatkan sinyal pulsa yang dibangkitkan oleh sensor. Sensor RPM yang digunakan telah terintegrasi pada anemometer untuk kebutuhan pengukuran kecepatan angin. Agar RPM dapat diukur maka dapat digunakan perangkat keras Real Time Clock sehingga variable waktu juga diketahui.<br />
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Sensor RPM yang tersedia dipasaran memiliki banyak jenis, sebagai contoh, untuk mengukur kecepatan putar motor listrik bisa digunakan optokopler yang dipakai bersamaan dengan piringan berlubang[1] atau dengan menggunakan saklar yang teraktivasi akibat medan magnet[2]. Kedua buah sensor yang dicontohkan di atas sudah pasti memiliki kelebihan dan kekurang, namun demikian prinsip kerjanya memiliki kesamaan.<br />
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Didalam tulisan ini dibahas mengenai metode pengukuran RPM. Sensor yang digunakan telah terintegrasi pada anemometer Argent Data System seperti terlihat pada gambar 1. RPM tersebut kemudian dapat digunakan untuk mengukur kecepatan angin.<br />
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Gambar 1 anemometer Argent Data System</div>
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Prinsip kerja dari beberapa sensor RPM pada umumnya memiliki kesamaan, yakni membangkitkan suatu pulsa elektrik ketika telah terjadinya 1,1/2,1/4, atau lebih putaran. Pulsa yang tersebut kemudian dapat dimanfaatkan untuk perhitungan kecepatan putar, seperti terlihat pada gambar 2.</div>
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Gambar 2. Pengukuran RPM dengan memanfaatkan sinyal pulsa [3]</div>
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Terdapat beberapa metode pengukuran RPM, misalnya menghitung waktu yang terjadi tiap munculnya sinyal pulsa [2], namun perhitungan yang diterapkan pada percobaan ini didasarkan atas konsep rotasi per menit, yakni menghitung jumlah rotasi yang dilakukan peralatan selama satu menit, jumlah rotasi tersebut dapat diketahui dengan menghitung jumlah pulsa yang dibangkitkan oleh sensor. Agar didapatkannya waktu pembacaan yang lebih cepat maka dapat dilakukan pengukuran dalam waktu singkat namun dikompensasi dengan faktor pengali. </div>
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Dalam percobaan ini, pengukuran dilakukan tiap 10 detik (menggunakan RTC) dengan faktor pengalian 6, sehingga estimasi rotasi per 60 detik (1 menit) bisa didapatkan. Sensor yang digunakan akan memberikan pulsa sebanyak 2 kali per 1 putaran, sehingga pulsa yang terhitung dapat dibagi dua terlebih dahulu, atau dua pulsa dapat dihitung sebagai 1 pulsa. </div>
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Untuk mendapatkan pulsa tersebut maka digunakan rangkaian tambahan sederhana seperti gambar 3.</div>
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</xml><![endif]--></span>Gambar 3. Rangkaian sederhana pembangkit pulsa</div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
Arduino dapat digunakan untuk mengetahui kecepatan angin, adapun kode yang dapat dipakai adalah sebagai berikut:</div>
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<br /></div>
<div style="text-align: justify;">
<div style="text-align: justify;">
<span style="font-size: x-small;">#if defined(ARDUINO) && ARDUINO >= 100<br />#include "Arduino.h"<br />#else<br />#include "WProgram.h"<br />#endif<br />#include <Wire.h><br />#include <DS1307.h><br />int signalanemo=2;<br />int anemostate=0;<br />int count=0;<br />int rise=1;<br />int full=0;<br />int a=1;<br />int detik, detik1;<br />String dataWaktu;<br />float rpm, wind;<br />void setup()<br />{<br /> Serial.begin(9600);<br /> pinMode(signalanemo, INPUT);<br />}<br />void loop()<br />{<br /> dataWaktu = String(RTC.get(DS1307_DATE,false))+"/"+<br /> String(RTC.get(DS1307_MTH,false))+"/"+<br /> String(RTC.get(DS1307_YR,false))+" "+<br /> String(RTC.get(DS1307_HR,true))+":"+<br /> String(RTC.get(DS1307_MIN,false))+":"+<br /> String(RTC.get(DS1307_SEC,false))+" ";<br /> <br /> detik=(RTC.get(DS1307_SEC,false));<br /> anemostate = digitalRead(signalanemo);<br /> if (anemostate==1 && rise==1){<br /> full=full+1;<br /> rise=0;<br /> }<br /> else if (anemostate==0 && rise==0){<br /> rise=1;<br /> }<br /><br /> if (full==2){<br /> count=count+1;<br /> full=0;<br /> }<br /> else {}<br /> if (detik==10 && a==1){<br /> rpm=6*count;<br /> wind=rpm/50.748803;<br /> count=0;<br /> Serial.print(wind);<br /> Serial.print(" m/s ");<br /> Serial.println(rpm);<br /> a=a+1;<br /> }<br /> else if (detik==20 && a==2){<br /> rpm=6*count;<br /> wind=rpm/50.748803;<br /> count=0;<br /> Serial.print(wind);<br /> Serial.print(" m/s ");<br /> Serial.println(rpm);<br /> a=a+1;<br /> }<br /> else if (detik==30 && a==3){<br /> rpm=6*count;<br /> wind=rpm/50.748803;<br /> count=0;<br /> Serial.print(wind);<br /> Serial.print(" m/s ");<br /> Serial.println(rpm);<br /> a=a+1;<br /> }<br /> else if (detik==40 && a==4){<br /> rpm=6*count;<br /> wind=rpm/50.748803;<br /> count=0;<br /> Serial.print(wind);<br /> Serial.print(" m/s ");<br /> Serial.println(rpm);<br /> a=a+1;<br /> }<br /> else if (detik==50 && a==5){<br /> rpm=6*count;<br /> wind=rpm/50.748803;<br /> count=0;<br /> Serial.print(wind);<br /> Serial.print(" m/s ");<br /> Serial.println(rpm);<br /> a=a+1;<br /> }<br /> else if (detik==0 && a==6){<br /> rpm=6*count;<br /> wind=rpm/50.748803;<br /> count=0;<br /> Serial.print(wind);<br /> Serial.print(" m/s ");<br /> Serial.println(rpm);<br /> a=1;<br /> }<br />}</span></div>
<div style="text-align: justify;">
<br />Hasil pengukuran RPM terlihat seperti gambar 4, apabila RPM tersebut dibagi dengan konstanta 50.748803 [2], maka kecepatan angin dalam satuan meter per sekon yang terbaca oleh anemometer dapat dikatahui </div>
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<br /></div>
</div>
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjyNDf86xUP5t1JSWAedgSmP-sf8BYcZD2Xca5OF7zXIJWghu76bmc0PDQ4-_45nvYLmX0ByL9EHBbHS4rpfZrSq56FxwLP2NMe0gbYqrUP7WZ0LWBJKT7On-k0sppSjXAAxMNP7vpJMgmb/s1600/3.PNG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" data-original-height="768" data-original-width="463" height="320" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjyNDf86xUP5t1JSWAedgSmP-sf8BYcZD2Xca5OF7zXIJWghu76bmc0PDQ4-_45nvYLmX0ByL9EHBbHS4rpfZrSq56FxwLP2NMe0gbYqrUP7WZ0LWBJKT7On-k0sppSjXAAxMNP7vpJMgmb/s320/3.PNG" width="192" /></a></div>
<div style="text-align: center;">
Gambar 4 hasil pembacaan Anemometer</div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
Metode pengukuran RPM pada tulisan ini adalah dengan menghitung jumlah pulsa yang dibangkitkan selama satu menit (rotasi per menit). Metode ini dapat diterapkan pada sensor pengukuran kecepatan putar yang berbasis pembangkitan pulsa, misalnya sensor pengukuran kecepatan angin seperti yang telah dibahas pada tulisan ini.</div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<div>
<b>Referensi</b></div>
<div>
<span style="font-size: x-small;"><br /></span></div>
<div>
<span style="font-size: x-small;">1.<span style="white-space: pre;"> </span>Aplikasi-002. Pengukur Kecepatan Putaran Motor (Seri Pemantauan Rotasi [I]) Available online:</span></div>
<div>
<span style="font-size: x-small;">http://depokinstruments.com/2010/08/10/aplikasi-002-pengukur-kecepatan-putaran-motor-seri-pemantauan-kecepatan-i-masih-dalam-pengembangan/</span></div>
<div>
<span style="font-size: x-small;"><br /></span></div>
<div>
<span style="font-size: x-small;">2.<span style="white-space: pre;"> </span>ArgentDataSystemsWindAmpRainSensorAssembly80422. Available online: http://www.digitalbees.info/pmwiki.php\</span></div>
<div>
<span style="font-size: x-small;"><br /></span></div>
<div>
<span style="font-size: x-small;">3.<span style="white-space: pre;"> </span>Tachometer Signals and Transducers. Available online: http://zone.ni.com/reference/en-XX/help/372416B-01/svtconcepts/tacho_sig/</span></div>
<div>
<br /></div>
</div>
</div>
</div>
muhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.com0tag:blogger.com,1999:blog-232959206540055696.post-11206465965091595372016-01-01T20:27:00.001+07:002016-01-01T20:27:44.260+07:00Yang Terpenting Semua Tulus Dari Hati<div dir="ltr" style="text-align: left;" trbidi="on">
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiED3jF7n5huecrSJebEKavveEmIXewu6qT4QToPzZQ-OlvQjGugWMA33V-rW5XH7ea65EHiROVInWMaKJYCuUCJoq40z1mJLRYFM3SsI8y66zdEmKtn2j-SezotUbNWHc0rOYVzLbsiYc4/s1600/berbagi+ilmu.bmp" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="400" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiED3jF7n5huecrSJebEKavveEmIXewu6qT4QToPzZQ-OlvQjGugWMA33V-rW5XH7ea65EHiROVInWMaKJYCuUCJoq40z1mJLRYFM3SsI8y66zdEmKtn2j-SezotUbNWHc0rOYVzLbsiYc4/s400/berbagi+ilmu.bmp" width="400" /></a></div>
<br />
<a name='more'></a><br />
Berbagi tak terbatas pada materi, mulailah dari yang kamu miliki, ilmu pun dapat untuk dibagi, yang terpenting semuanya tulus dari <b>hati</b> -<a href="http://ilmuberbagi.or.id/" target="_blank">Komunitas Ilmu Berbagi</a>- <br />
<br /></div>
muhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.com0tag:blogger.com,1999:blog-232959206540055696.post-78416431351160361612015-12-29T18:12:00.000+07:002015-12-29T18:12:35.067+07:00Arduino Quiz<div dir="ltr" style="text-align: left;" trbidi="on">
<span class="" id="result_box" lang="en"><span class="hps">Just</span> <span class="hps">some</span> <span class="hps">basic</span> <span class="hps">quiz</span> <span class="hps alt-edited">to practice</span> <span class="hps">your</span> <span class="hps">programming skills</span> <span class="hps">using the</span> <span class="hps">Arduino</span> <span class="hps">development board.</span></span><br />
<br />
<a name='more'></a><br />
<b>Quiz 1:</b><br />
<span class="" id="result_box" lang="en"><span class="hps">Press the button on</span> <span class="hps">pin</span> <span class="hps">2 once. Five</span> <span class="hps">seconds later</span> <span class="hps">the LED on</span> <span class="hps">pin 13</span> <span class="hps">will be on,</span> <span class="hps">two</span> <span class="hps">seconds</span> <span class="hps">after</span> <span class="hps">the LED</span> <span class="hps">13</span> <span class="hps">will be</span> <span class="hps alt-edited">goes off automatically</span><span>.</span> <span class="hps">Show</span> <span class="hps">the value of</span> <span class="hps">seconds</span> <span class="hps">in</span> <span class="hps">serial</span> <span class="hps">monitor</span></span><br />
<br />
<span class="" id="result_box" lang="en"><span class="hps"></span></span><b>Quiz 2:</b><br />
<span class="" id="result_box" lang="en"><span class="hps"></span></span>Adjust the brightness of the first LED on pin 11 by using the analog input A0. If the brightness reaches 80%, the second LED on pin 13 will be on, if the brightness below 80%, the second LED will return goes off. Show the LED brightness levels in percent using a serial monitor<br />
<b><span class="" id="result_box" lang="en"><span class="hps"><br /></span></span></b>
<b><span class="" id="result_box" lang="en"><span class="hps">Equipment you need:</span></span></b><br />
<span class="" id="result_box" lang="en"><span class="hps">- 1 button</span></span><br />
<span class="" id="result_box" lang="en"><span class="hps">- 1 variable resistor</span></span><br />
<span class="" id="result_box" lang="en"><span class="hps">- 1 LED</span></span><br />
<span class="" id="result_box" lang="en"><span class="hps">- 1 resistor (for limiting LED current)</span></span><br />
<span class="" id="result_box" lang="en"><span class="hps">- 1 project board</span></span><br />
<span class="" id="result_box" lang="en"><span class="hps">- 5 jumper</span></span><br />
<span class="" id="result_box" lang="en"><span class="hps"><br /></span></span>
<span class="" id="result_box" lang="en"><span class="hps"><br /></span></span>
<span class="" id="result_box" lang="en"><span class="hps"><br /></span></span>
<span class="" id="result_box" lang="en"><span class="hps"><br /></span></span>
<b><span class="" id="result_box" lang="en"><span class="hps">Answer 1:</span></span></b><br />
<br />
<span class="" id="result_box" lang="en"><span class="hps">void setup() {<br /> pinMode(2, INPUT_PULLUP);<br /> Serial.begin(9600);<br /> pinMode(13, OUTPUT);<br /> Serial.println("Tekan tombol untuk memulai");<br />}<br /><br />void loop() {<br /><br />int sensorVal = digitalRead(2);<br />if (sensorVal == LOW) {<br /> delay(1000);<br /> Serial.println("satu");<br /> delay(1000);<br /> Serial.println("dua");<br /> delay(1000);<br /> Serial.println("tiga");<br /> delay(1000);<br /> Serial.println("empat");<br /> delay(1000);<br /> Serial.println("lima");<br /> digitalWrite(13, HIGH);<br /> delay(2000);<br /> digitalWrite(13, LOW);<br /> }<br />}</span></span><br />
<span class="" id="result_box" lang="en"><span class="hps"><br /></span></span>
<b><span class="" id="result_box" lang="en"><span class="hps">Answer 2:</span></span></b><br />
<br />
<span class="" id="result_box" lang="en"><span class="hps">int sensorValue;<br />int sensorValue1;<br /><br />void setup() {<br /> Serial.begin(9600);<br /> pinMode(11, OUTPUT);<br /> pinMode(13, OUTPUT);<br />}<br /><br />void loop() {<br />sensorValue = analogRead(A0);<br />sensorValue1 = map(sensorValue,0,1023,0,255);<br />analogWrite(11, sensorValue1);<br /> if (sensorValue>800){<br /> digitalWrite(13, HIGH);<br /> }<br /> else{<br /> digitalWrite(13, LOW);<br /> }<br />Serial.println(sensorValue);<br />}</span></span><br />
<span class="" id="result_box" lang="en"><span class="hps"><br /></span></span>
<span class="" id="result_box" lang="en"><span class="hps"><span style="color: red;">It is your job to add some script in Answer 2 so the value in percent can appear, Easy huh? </span></span></span><span class="" id="result_box" lang="en"><span class="hps"><span style="color: red;"><span class="" id="result_box" lang="en"><span class="hps"><span style="color: red;">:D</span></span></span></span></span></span></div>
muhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.com0tag:blogger.com,1999:blog-232959206540055696.post-60903319350957008182015-12-24T19:40:00.001+07:002015-12-24T19:40:57.323+07:00Kontrol Instalasi Listrik Menggunakan Arduino dan Infrared<div dir="ltr" style="text-align: left;" trbidi="on">
<div style="text-align: justify;">
Tutorial ini memaparkan penerapan mikrokontroler ATmega328P pada Arduino untuk mengendalikan sistem instalasi listrik. Purwarupa dirancang dapat mengendalikan empat lampu penerangan, satu alaram, dan satu kipas angin. Pengontrolan dilakukan secara nirkabel melalui media komunikasi infrared. Desain perangkat keras maupun perangkat lunak dari peralatan otomasi yang digunakan akan dibahas secara terstruktur. </div>
<div style="text-align: justify;">
<br />
<a name='more'></a></div>
<b>Permasalahan dan signifikansi </b><br />
<div style="text-align: justify;">
Pertumbuhan ekonomi dan populasi global mengakibatkan kebutuhan energi dunia mengalami peningkatan, hal ini menyebabkan berbagai negara di belahan dunia terus menambah jumlah pembangkit listrik baru, termasuk di Indonesia dimana pemerintah mengantisipasi permasalahan serupa dengan mencanangkan program 10.000 MW [1]. Namun penambahan jumlah pembangkit listrik secara massif juga memberikan kontribusi yang negatif karena sistem kelistrikan merupakan salah satu penyumbang terbesar emisi gas CO2 dunia [2], hal ini dapat bertambah buruk apabila pembangkit tersebut memanfaatkan energi konvensional seperti bahan bakar fosil sebagai bahan bakarnya. Selain penambahan jumlah pembangkit energi listrik, konservasi energi atau penghematan penggunaan energi merupakan salah satu solusi sederhana yang dapat diterapkan untuk mengurangi pertumbuhan kebutuhan energi listrik. Integrasi sistem kendali nirkabel untuk mengkontrol beban listrik dinilai sebagai salah satu cara yang efektif dalam upaya konservasi energi. </div>
<br />
<div style="text-align: justify;">
Kendali nirkabel dapat menjadi sarana yang mempermudah user dalam mengendalikan konsumsi energi listrik. Dalam tutorial ini dipaparkan perencanaan sistem kontrol nirkabel untuk mengontrol beban listrik seperti lampu, pendingin ruangan, ataupun beban listrik terpasang pada stop kontak. </div>
<br />
<b>Teknik dan algoritma </b><br />
Rangkaian percobaan yang dilakukan pada tutorial ini terlihat seperti gambar 1 dan dirangkai dengan ketentuan tabel 1 berikut: <br />
<br />
<div style="text-align: center;">
Tabel 1. Konfigurasi pin mikroprosesor pada Arduino</div>
<div style="text-align: center;">
<br /></div>
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<span lang="IN" style="font-family: "Arial","sans-serif"; font-size: 11.0pt;">No</span></div>
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<td style="border-left: none; border: solid black 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-themecolor: text1; mso-border-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 153.0pt;" valign="top" width="204"><div class="MsoPlainText">
<span lang="IN" style="font-family: "Arial","sans-serif"; font-size: 11.0pt;">Peralatan</span></div>
</td>
<td style="border-left: none; border: solid black 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-themecolor: text1; mso-border-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 103.5pt;" valign="top" width="138"><div class="MsoPlainText">
<span lang="IN" style="font-family: "Arial","sans-serif"; font-size: 11.0pt;">Pin </span></div>
</td>
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<tr style="mso-yfti-irow: 1;">
<td style="border-top: none; border: solid black 1.0pt; mso-border-alt: solid black .5pt; mso-border-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 41.4pt;" valign="top" width="55"><div class="MsoPlainText">
<span lang="IN" style="font-family: "Arial","sans-serif"; font-size: 11.0pt;">1</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-bottom-themecolor: text1; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-right-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 153.0pt;" valign="top" width="204"><div class="MsoPlainText">
<span lang="IN" style="font-family: "Arial","sans-serif"; font-size: 11.0pt;">Penerima
infrared</span></div>
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<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-bottom-themecolor: text1; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-right-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 103.5pt;" valign="top" width="138"><div class="MsoPlainText">
<span lang="IN" style="font-family: "Arial","sans-serif"; font-size: 11.0pt;">11</span></div>
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<span lang="IN" style="font-family: "Arial","sans-serif"; font-size: 11.0pt;">2</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-bottom-themecolor: text1; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-right-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 153.0pt;" valign="top" width="204"><div class="MsoPlainText">
<span lang="IN" style="font-family: "Arial","sans-serif"; font-size: 11.0pt;">LED
1</span></div>
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<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-bottom-themecolor: text1; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-right-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 103.5pt;" valign="top" width="138"><div class="MsoPlainText">
<span lang="IN" style="font-family: "Arial","sans-serif"; font-size: 11.0pt;">6</span></div>
</td>
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<tr style="mso-yfti-irow: 3;">
<td style="border-top: none; border: solid black 1.0pt; mso-border-alt: solid black .5pt; mso-border-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 41.4pt;" valign="top" width="55"><div class="MsoPlainText">
<span lang="IN" style="font-family: "Arial","sans-serif"; font-size: 11.0pt;">3</span></div>
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<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-bottom-themecolor: text1; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-right-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 153.0pt;" valign="top" width="204"><div class="MsoPlainText">
<span lang="IN" style="font-family: "Arial","sans-serif"; font-size: 11.0pt;">LED
2</span></div>
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<span lang="IN" style="font-family: "Arial","sans-serif"; font-size: 11.0pt;">7</span></div>
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<span lang="IN" style="font-family: "Arial","sans-serif"; font-size: 11.0pt;">4</span></div>
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<span lang="IN" style="font-family: "Arial","sans-serif"; font-size: 11.0pt;">LED
3</span></div>
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<span lang="IN" style="font-family: "Arial","sans-serif"; font-size: 11.0pt;">8</span></div>
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<span lang="IN" style="font-family: "Arial","sans-serif"; font-size: 11.0pt;">5</span></div>
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<span lang="IN" style="font-family: "Arial","sans-serif"; font-size: 11.0pt;">Lampu
DC</span></div>
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<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-bottom-themecolor: text1; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-right-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 103.5pt;" valign="top" width="138"><div class="MsoPlainText">
<span lang="IN" style="font-family: "Arial","sans-serif"; font-size: 11.0pt;">9</span></div>
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<tr style="mso-yfti-irow: 6;">
<td style="border-top: none; border: solid black 1.0pt; mso-border-alt: solid black .5pt; mso-border-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 41.4pt;" valign="top" width="55"><div class="MsoPlainText">
<span lang="IN" style="font-family: "Arial","sans-serif"; font-size: 11.0pt;">6</span></div>
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<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-bottom-themecolor: text1; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-right-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 153.0pt;" valign="top" width="204"><div class="MsoPlainText">
<span lang="IN" style="font-family: "Arial","sans-serif"; font-size: 11.0pt;">Alaram</span></div>
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<span lang="IN" style="font-family: "Arial","sans-serif"; font-size: 11.0pt;">10</span></div>
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<span lang="IN" style="font-family: "Arial","sans-serif"; font-size: 11.0pt;">7</span></div>
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<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-bottom-themecolor: text1; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-right-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 153.0pt;" valign="top" width="204"><div class="MsoPlainText">
<span lang="IN" style="font-family: "Arial","sans-serif"; font-size: 11.0pt;">Kipas
angin</span></div>
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<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-bottom-themecolor: text1; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-right-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 103.5pt;" valign="top" width="138"><div class="MsoPlainText">
<span lang="IN" style="font-family: "Arial","sans-serif"; font-size: 11.0pt;">11</span></div>
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" /></div>
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Gambar 1. Purwarupa instalasi listrik dan kontrol infrared </div>
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LED dapat dipasang secara langsung pada pin arduino karena hanya membutuhkan arus dalam jumlah kecil. Berbeda dengan lampu DC, kipas, dan alaram, peralatan ini membutuhkan arus yang relatif besar sehingga harus melalui rangkaian pull-up terlebih dahulu. Rangkaian pull-up yang populer adalah dengan menggunakan relay, sedangkan pull-up menggunakan MOSFET dapat digunakan untuk peralatan DC. </div>
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" 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/></div>
<div style="text-align: center;">
(a) (b) </div>
<div style="text-align: center;">
Gambar 2 Rangkaian pull-up sederhana (a) menggunakan relay (b) menggunakan MOSFET </div>
<br />
<br />
<br />
Pada IDE Arduino Uno dapat digunakan program berikut <br />
<br />
#include <IRremote.h> <br />
int RECV_PIN = 11; <br />
const int out1 = 7; <br />
const int out2 = 6; <br />
int a=0; <br />
int b=0; <br />
<br />
IRrecv irrecv(RECV_PIN); <br />
decode_results results; <br />
<br />
void setup() { <br />
<br />
Serial.begin(9600); <br />
irrecv.enableIRIn(); // Start the receiver <br />
pinMode(out1, OUTPUT); <br />
pinMode(out2, OUTPUT); <br />
} <br />
<br />
void loop() { <br />
if (irrecv.decode(&results)) { <br />
Serial.println(results.value); <br />
irrecv.resume(); // Receive the next value <br />
} <br />
<br />
delay(100); <br />
if (results.value==16732845 && a==0){ <br />
digitalWrite(out1, HIGH); <br />
a=1; <br />
results.value=0;} <br />
if (results.value==16732845 && a==1 ){ <br />
digitalWrite(out1, LOW); <br />
a=0; <br />
results.value=0;} <br />
if (results.value==16718055 && b==0 ){ <br />
digitalWrite(out2, HIGH); <br />
b=1; <br />
results.value=0;} <br />
if (results.value==16718055 && b==1 ){ <br />
digitalWrite(out2, LOW); <br />
b=0; <br />
results.value=0;} <br />
} <br />
<br />
<div style="text-align: justify;">
Agar perangkat lunak dapat berjalan, diperlukan tambahan library IRremote.h. yang dapat diunduh secara gratis pada situs <a href="https://github.com/targettio/Arduino-IR-remote" target="_blank">Github</a>. Program tersebut diset untuk mengontrol dua buah output yakni out1 dan out2, walau demikian masih dapat dilakukan penambahan jumlah output dengan memanfaatkan pola yang sama. Program tersebut diset untuk memproses data infrared yang spesifik misalnya </div>
<br />
results.value==16732845; <br />
<br />
<div style="text-align: justify;">
nilai 16732845 didapatkan dengan cara reverse engineering, yakni mempelajari terlebih dahulu kode spesifik yang diberikan suatu remote control untuk tombol tertentu, metode ini dibahas lebih jelas dalam bagian kajian infrared selanjutnya. </div>
<br />
<b>Potensi Aplikasi </b><br />
<div style="text-align: justify;">
Pengontrolan berbasis Infrared dapat diaplikasikan sebagai pengontrolan nirkabel pada berbagai peralatan. Selain itu sistem instalasi listrik dengan kontrol infrared dapat digunakan dan dikembangkan sebagai instalasi pada smart home. </div>
<b><br /> Kesimpulan dan Saran </b><br />
<div style="text-align: justify;">
Kendali nirkabel bertujuan agar user dapat dengan mudah mengendalikan konsumsi energi listrik. Dalam laporan ini sistem kontrol nirkabel menggunakan infrared diaplikasikan untuk mengendalikan beban listrik. Prototype telah berhasil dites, LED sebagai beban dipasang secara langsung pada pin arduino, sedangkan lampu DC, kipas, dan alaram, dikontrol melalui rangkaian pull-up terlebih dahulu. prototype ini menggunalan Relay dan MOSFET sebagai rangkaian pull-up. </div>
<br />
<br />
Referensi<br />
<div style="text-align: justify;">
M. Ikhsan, Yuwaldi Away, 2014. Teknik Otomasi untuk Reduksi Konsumsi
EnergiBerbasis Mikrokontroler ATmega328P danKomunikasi Infrared. Seminar
Nasional Teknologi Rekayasa 1, Tapaktuan (<a href="http://www.academia.edu/9936680/Teknik_Otomasi_untuk_Reduksi_Konsumsi_Energi_Berbasis_Mikrokontroler_ATmega328P_dan_Komunikasi_Infrared" target="_blank">link<span id="goog_907950541"></span><span id="goog_907950542"></span></a>)</div>
<br /></div>
muhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.com4tag:blogger.com,1999:blog-232959206540055696.post-35429794487479197422015-12-20T16:01:00.002+07:002015-12-21T07:01:46.361+07:00Membuat Timer Pada Arduino Tanpa Modul RTC<div dir="ltr" style="text-align: left;" trbidi="on">
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</xml><![endif]-->Dalam perancangan sistem otomasi, waktu yang ditentukan oleh peralatan timer sering kali digunakan sebagai penentu keputusan operasi. Dalam tutorial singkat ini penulis akan membahas teknik pemrograman timer pada development board Arduino tanpa tambahan modul perangkat keras lainnya seperti Real Time Clock (RTC). </div>
<br />
<a name='more'></a><br />
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<br />
Menurut kamus Merriam-Webster, timer didefinisikan sebagai berikut: <br />
<ul style="text-align: left;">
<li>Suatu jam khusus yang digunakan untuk mengukur jumlah waktu yang dipergunakan untuk menyelesaikan suatu perlombaan, ujian, dsb</li>
<li>Seseorang yang menggunakan jam untuk mengukur seseorang atau sesuatu </li>
<li>Suatu peralatan yang dapat membuat suara ketika jumlah waktu tertentu telah tercapai </li>
<li>Suatu peralatan yang dapat diset untuk mengaktifkan atan menonaktifkan sesuatu (misal: lampu) pada waktu tertentu.</li>
</ul>
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</xml><![endif]-->Secara sederhana timer merupakan sebuah peralatan penghitung waktu. Pada sistem perangkat lunak apabila waktu yang telah ditentukan tercapai maka suatu instruksi yang diinginkan akan mulai bekerja, sedangkan pada sistem perangkat keras output kontak akan mulai bekerja </div>
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</xml><![endif]--><b>Teknik Dan Algoritma</b></div>
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</xml><![endif]-->Pemrograman timer dalam tutorial ini hanya menggunakan fungsi millis() pada Arduino dan tidak menggunakan modul waktu apapun seperti RTC. Penjelasan millis() dapat dilihat pada halaman <a href="https://www.arduino.cc/en/Reference/Millis">https://www.arduino.cc/en/Reference/Millis</a>, secara sederhana millis() adalah </div>
<ul style="text-align: justify;">
<li>Jam dengan tingkat ketelitian millisecond</li>
<li>Memulai perhitungan dari nol sejak Arduino mendapatkan catu daya </li>
<li>Terus menghitung waktu hingga 50 hari kedepan sejak dihidupkan </li>
<li>Hanya dapat kembali ke nol setelah 50 hari, atau dengan menekan tombol reset, atau catu daya dilepas </li>
</ul>
<br />
<div style="text-align: justify;">
Contoh program timer berikut<span style="font-size: x-small;"> <span style="font-size: small;">ini akan bekerja sebagai berikut</span></span></div>
<ul style="text-align: justify;">
<li><span style="font-size: x-small;"><span style="font-size: small;">Led pada pin 13 akan menyala ketika analogread(A0) membaca angka lebih besar dari 100</span></span></li>
<li><span style="font-family: "courier new" , "courier" , monospace;"></span>ketika pembacaan A0 lebih kecil dari 100, maka 5 detik kemudian led 13 padam</li>
<li>ketika A0 lebih kecil dari 100 dan belum 5 detik A0 melebihi 100 maka timer akan reset</li>
</ul>
<br />
<br />
<span style="font-family: "courier new" , "courier" , monospace;"><span style="font-size: small;">int status=0;<br />unsigned long time;<br />unsigned long timer =5000;<br />unsigned long Start;<br />unsigned long Stop;<br /><br />void setup(){<br />Serial.begin(9600);<br />pinMode(13, OUTPUT);<br />}<br /><br />void loop(){<br /> time = millis();<br /> status=analogRead(A0);</span></span><br />
<span style="font-family: "courier new" , "courier" , monospace;"><span style="font-size: small;"><br /> if (status>=100){<br /> digitalWrite(13,HIGH);<br /> Start=millis();<br /> }</span></span><br />
<span style="font-family: "courier new" , "courier" , monospace;"><span style="font-size: small;"><br /> Stop=Start+timer;</span></span><br />
<span style="font-family: "courier new" , "courier" , monospace;"><span style="font-size: small;"><br /> if ( stop <=time ){<br /> digitalWrite(13,LOW);<br /> Start=0;<br /> }</span></span><br />
<span style="font-family: "courier new" , "courier" , monospace;"><span style="font-size: small;"><br /> Serial.print(status);<br /> Serial.print(",");<br /> Serial.print(Start);<br /> Serial.print(",");<br /> Serial.println(time);</span><br /> </span><br />
<span style="font-family: "courier new" , "courier" , monospace;"><span style="font-size: small;">}</span></span><br />
<br />
Gampang yah...</div>
muhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.com18tag:blogger.com,1999:blog-232959206540055696.post-39456602442604363062015-12-17T22:02:00.004+07:002015-12-21T07:02:22.409+07:00Ikatlah Ilmu Dengan Menuliskannya<div dir="ltr" style="text-align: left;" trbidi="on">
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muhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.com0tag:blogger.com,1999:blog-232959206540055696.post-37277341467301259422015-12-17T08:42:00.004+07:002015-12-17T08:45:57.643+07:00Kontrol PID Pada Arduino: Rangkaian Orde 1<div dir="ltr" style="text-align: left;" trbidi="on">
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</xml><![endif]-->Tutorial ini dilakukan dengan tujuan mempelajari dan memahami karakteristik kontrol PID. Sistem yang digunakan adalah rangkaian listrik orde satu. Tegangan masukan (Vin) pada sistem akan diatur oleh kontrol PID sehingga tegangan keluaran (Vout) dapat selalu sesuai dengan nilai referensi yang diberikan.</div>
<br />
<a name='more'></a><b>Permasalahan dan Signifikansi</b><br />
<div style="text-align: justify;">
Penggunaan kontrol PID sangat populer pada dunia industri karena dianggap mampu mereduksi error serta memiliki solusi yang optimal dalam menghasilkan respon. Konsep PID adalah menghitung nilai error yang merupakan selisih antara nilai keluaran dan nilai referensi, kemudian PID akan memperbaiki nilai masukan sedemikian rupa sehingga nilai error tersebut menjadi tereduksi. </div>
<div style="text-align: justify;">
<br />
Pada Kontrol PID dikenal adanya konstanta KP, KI, dan KD. Konstanta tersebut akan sangat menentukan bentuk respon sistem terhadap suatu referensi yang diberikan. Tidak ada nilai konstanta yang dapat dikatakan benar, akurat maupun sempurna, sebab konstanta tersebut akan sangat bergantung terhadap sistem yang dikontrol serta bagaimana seorang owner/user menginginkan respon sistemnya terhadap suatu referensi, maka dari itu nilai KP, KI, dan KD akan sangat bervariasi. Dalam percobaan ini penentuan nilai KP, KI, dan KD akan ditentukan dengan menggunakan perangkat PIDTOOL pada Matlab 2013a.</div>
<br />
<b>Teknik Dan Algoritma</b><br />
<div style="text-align: justify;">
Percobaan kontrol PID ini dilakukan pada rangkaian listrik orde satu menggunakan dua resistor 220 Ohm serta satu kapasitor 2200uF seperti terlihat pada gambar 1. Adapun sebab dipilih rangkaian orde satu adalah tidak lain karena rangkaian ini memiliki sifat yang dinamis serta mudah untuk diimplementasikan. </div>
<div style="text-align: justify;">
</div>
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiNylg4YJtaSuwZ1rc_iINxLyPQnoTPeYt2b0Q76CLrbiK7LC2_x45twel4FF9W2SQUomLirTOBvjIJjOMS7trThSYkii_pqO8MtZKatsraRPW6S2rdyF4Z5mXGRHBzDpjljwlNE_D8c9kL/s1600/Capture.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="164" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiNylg4YJtaSuwZ1rc_iINxLyPQnoTPeYt2b0Q76CLrbiK7LC2_x45twel4FF9W2SQUomLirTOBvjIJjOMS7trThSYkii_pqO8MtZKatsraRPW6S2rdyF4Z5mXGRHBzDpjljwlNE_D8c9kL/s320/Capture.JPG" width="320" /></a></div>
<div style="text-align: center;">
Gambar 1. Rangkaian orde 1</div>
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<div style="text-align: justify;">
<br />
Rangkaian pada gambar 1 memiliki fungsi transfer sesuai persamaan (1) berikut,</div>
<div style="text-align: justify;">
</div>
<div style="text-align: justify;">
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<![endif]-->Skema rangkaian percobaan terlihat seperti pada gambar 2, dengan konfigurasi sebagai berikut: <br />
1. Tegangan masukan (Vin) diatur oleh Arduino melalui pin 3 (DAC) dengan metode PWM. <br />
2. Tegangan Keluaran (Vout) dibaca oleh ADC Arduino pada pin A1. <br />
3. Sinyal referensi kerja (untuk mengatur besar Vout) diatur menggunakan potensiometer dan dipasang pada pin ADC A0.<br />
<br />
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEicCP2kWwpkHk9Wjbd8TLv5CWqnnc6ktZtqmsIrTCiQtX9WQ0iazCeN-za57z4B_dUTQe9EZv8_RJV0hkHLXcWNrHqL0wjk4VN4tXnoTWEcc7Cy01dBIRM8TYfN2QOB5vY2Pa6NRZ4O0BBw/s1600/Capture3.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="146" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEicCP2kWwpkHk9Wjbd8TLv5CWqnnc6ktZtqmsIrTCiQtX9WQ0iazCeN-za57z4B_dUTQe9EZv8_RJV0hkHLXcWNrHqL0wjk4VN4tXnoTWEcc7Cy01dBIRM8TYfN2QOB5vY2Pa6NRZ4O0BBw/s320/Capture3.JPG" width="320" /></a></div>
<div style="text-align: center;">
(a)</div>
<div style="text-align: center;">
<br /></div>
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg_d8vtpaexJr2bn-vLILYtRcl4EZyhgtMMMHtiu2fbhYjOdQomKl5UV88bFFNq-JItHzwr7rQymFQrBlQCv0Td3WeqmVaSQZQX3T4_bMtitAubslZuBJXyrZGwUO7TgEUAq4lWQaj5u-8U/s1600/Capture4.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="138" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg_d8vtpaexJr2bn-vLILYtRcl4EZyhgtMMMHtiu2fbhYjOdQomKl5UV88bFFNq-JItHzwr7rQymFQrBlQCv0Td3WeqmVaSQZQX3T4_bMtitAubslZuBJXyrZGwUO7TgEUAq4lWQaj5u-8U/s320/Capture4.JPG" width="320" /></a></div>
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(b)</div>
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<br /></div>
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Gambar 2. Skema rangkaian percobaan (a) pada eksperimen (b) skematik rangkaian
</div>
<br />
Langkah kerja yang yang dilakukan pada percobaan ini adalah sebagai berikut: <br />
<ul style="text-align: left;">
<li>Menentukan nilai KP, KI, dan KD sesuai respon yang diinginkan dengan menggunakan perangkat PIDTOOL pada Matlab (ada pada Matlab 2013a)</li>
<li>Memasukkan nilai KP, KI, dan KD yang didapat dari PIDTOOL ke dalam program Arduino</li>
</ul>
<b>1. Menentukan Nilai KP, KI, dan KD </b><br />
<div style="text-align: justify;">
Pada langkah pertama ini fungsi transfer sistem sesuai persamaan (1) dituliskan pada command Window Matlab seperti terlihat gambar 3, kemudian dilanjutkan dengan perintah PIDTOOL.</div>
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</xml><![endif]-->Gambar 3. Penulisan fungsi transfer sistem orde satu pada Matlab </div>
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</xml><![endif]--><!--[if gte mso 10]>
<style>
/* Style Definitions */
table.MsoNormalTable
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mso-style-noshow:yes;
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mso-para-margin-top:0in;
mso-para-margin-right:0in;
mso-para-margin-bottom:10.0pt;
mso-para-margin-left:0in;
line-height:115%;
mso-pagination:widow-orphan;
font-size:11.0pt;
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mso-ascii-font-family:Calibri;
mso-ascii-theme-font:minor-latin;
mso-hansi-font-family:Calibri;
mso-hansi-theme-font:minor-latin;
mso-bidi-font-family:"Times New Roman";
mso-bidi-theme-font:minor-bidi;}
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<![endif]-->
</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .5in; margin-right: 0in; margin-top: 0in; text-align: justify; text-justify: inter-ideograph;">
<br /></div>
<div style="text-align: justify;">
<!--[if gte mso 9]><xml>
<w:WordDocument>
<w:View>Normal</w:View>
<w:Zoom>0</w:Zoom>
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</xml><![endif]-->Jendela PIDTOOL akan muncul seperti gambar 4. Jika diinginkan respon sistem seperti gambar, maka konstanta KP, KI, dan KD yang tertulis pada kanan atas dapat digunakan. Terlihat nilai konstanta yang didapat adalah KP= 0.89 KI= 1.83 dan KD=0.077.</div>
<div style="text-align: justify;">
</div>
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgyKlEASic_Esfu-5Jy-WaDxOVELKhwbRY9kU1-2lBBNFyUZXenXwDKOR2aMvSpiItyn2OY7MhXNEljW4g7P-0HRev3JQxAIzAiyOoB8ew48tKyibDj-vpI0rfuNfH3b_OJMKI7CN9_7XDE/s1600/Capture6.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="212" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgyKlEASic_Esfu-5Jy-WaDxOVELKhwbRY9kU1-2lBBNFyUZXenXwDKOR2aMvSpiItyn2OY7MhXNEljW4g7P-0HRev3JQxAIzAiyOoB8ew48tKyibDj-vpI0rfuNfH3b_OJMKI7CN9_7XDE/s320/Capture6.JPG" width="320" /></a></div>
<div style="text-align: center;">
Gambar 4. Jendela pengaturan PID menggunakan PIDTOOL<!--[if gte mso 9]><xml>
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<b>2. Memasukkan nilai KP, KI, dan KD ke vdalam program Arduino</b><br />
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<![endif]--> Arduino memiliki library khusus untuk kontrol PID, Library ini harus diunduh terlebih dahulu pada: <a href="https://github.com/br3ttb/Arduino-PID-Library/zipball/master">https://github.com/br3ttb/Arduino-PID-Library/zipball/master</a>, setelah diunduh masukkan library tersebut ke program Arduino anda. Setelah itu tuliskan program berikut pada IDE:
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<span style="font-family: "courier new"; font-size: 9.0pt;">#include
<PID_v1.h></span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt;">#include
<SoftwareSerial.h></span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt;">//Define
Variables we'll be connecting to</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt;">double
Setpoint, Input, Output,Input1;</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt;">//Specify
the links and initial tuning parameters</span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="color: red; font-family: "courier new"; font-size: 9.0pt;">PID myPID(&Input,
&Output, &Setpoint,0.89,1.83,0.077, DIRECT);</span></b></div>
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<span style="font-family: "courier new"; font-size: 9.0pt;">void
setup()</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt;">{</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt;"><span style="mso-spacerun: yes;"> </span>//initialize the variables we're linked to</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt;"><span style="mso-spacerun: yes;"> </span>Input = analogRead(0);</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt;"><span style="mso-spacerun: yes;"> </span>Serial.begin(4800);</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt;"><span style="mso-spacerun: yes;"> </span>myPID.SetMode(AUTOMATIC);</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt;">void
loop()</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt;"><span style="mso-spacerun: yes;"> </span>Input1 = analogRead(1); // membaca referensi</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt;"><span style="mso-spacerun: yes;"> </span>Input = analogRead(0); // membaca tegangan
keluaran</span></div>
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<div style="text-align: justify;">
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</xml><![endif]-->Nilai Kp, Ki, dan Kd yang didapatkan menggunakan PIDTOOL kemudian dimasukkan pada baris 6 (warna merah), lakukan proses upload, kemudian pembacaan arduino akan tampak seperti gambar 5. Apabila diperhatikan, respon sinyal yang diberikan gambar 5 identik dengan respon pada gambar 4. </div>
<br />
<br />
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgyKlEASic_Esfu-5Jy-WaDxOVELKhwbRY9kU1-2lBBNFyUZXenXwDKOR2aMvSpiItyn2OY7MhXNEljW4g7P-0HRev3JQxAIzAiyOoB8ew48tKyibDj-vpI0rfuNfH3b_OJMKI7CN9_7XDE/s1600/Capture6.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="212" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgyKlEASic_Esfu-5Jy-WaDxOVELKhwbRY9kU1-2lBBNFyUZXenXwDKOR2aMvSpiItyn2OY7MhXNEljW4g7P-0HRev3JQxAIzAiyOoB8ew48tKyibDj-vpI0rfuNfH3b_OJMKI7CN9_7XDE/s320/Capture6.JPG" width="320" /></a></div>
<div style="text-align: center;">
Gambar 5.Respon sinyal Vout terhadap perubahan referensi pada Arduino <br />
dengan KP= 0.89 Ki= 1.83 Kd=0.077</div>
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<style>
/* Style Definitions */
table.MsoNormalTable
{mso-style-name:"Table Normal";
mso-tstyle-rowband-size:0;
mso-tstyle-colband-size:0;
mso-style-noshow:yes;
mso-style-priority:99;
mso-style-parent:"";
mso-padding-alt:0in 5.4pt 0in 5.4pt;
mso-para-margin-top:0in;
mso-para-margin-right:0in;
mso-para-margin-bottom:10.0pt;
mso-para-margin-left:0in;
line-height:115%;
mso-pagination:widow-orphan;
font-size:11.0pt;
font-family:"Calibri","sans-serif";
mso-ascii-font-family:Calibri;
mso-ascii-theme-font:minor-latin;
mso-hansi-font-family:Calibri;
mso-hansi-theme-font:minor-latin;
mso-bidi-font-family:"Times New Roman";
mso-bidi-theme-font:minor-bidi;}
</style>
<![endif]--><br />
<br />
<br />
Dalam percobaan ini juga dilakukan tiga kali percobaan dengan nilai konstanta PID dan respon yang berbeda-beda.<br />
<br />
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</xml><![endif]--><b>Percobaan 1: KP=0, KI=4.456 dan KD=0 </b><br />
Tujuan: Respon stabil dalam 5 detik dengan menghasilkan overshoot<br />
<br />
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgg7YFvDbcuGRD4ls_OyDsC62Numt8YOJTv07KfeOo0VNU_D2xvb3en_WDf7O5fGcWRV5WM2WGELChc9mw_XnKY3DrJyXhyphenhyphenAzcUWHB5yhnPCxbjd0TNhccBLGgZdopGQiVFf4hbeIQNx9Ef/s1600/Capture8.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="208" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgg7YFvDbcuGRD4ls_OyDsC62Numt8YOJTv07KfeOo0VNU_D2xvb3en_WDf7O5fGcWRV5WM2WGELChc9mw_XnKY3DrJyXhyphenhyphenAzcUWHB5yhnPCxbjd0TNhccBLGgZdopGQiVFf4hbeIQNx9Ef/s320/Capture8.JPG" width="320" /></a></div>
<div style="text-align: center;">
Gambar 6. Respon pada PIDTOOL dengan KP=0, KI=4.456 dan KD=0</div>
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<div style="text-align: center;">
Gambar 7. Respon pada Arduino dengan KP=0, KI=4.456 dan KD=0</div>
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<![endif]--><br />
<b>Percobaan 2: KP=0 KI=0.818 dan KD=0</b><br />
Tujuan: Respon stabil dalam 9 detik tanpa menghasilkan overshoot<br />
<br />
<br />
<br />
<br />
<div class="separator" style="clear: both; text-align: center;">
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<div class="separator" style="clear: both; text-align: center;">
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Gambar 8. Respon pada PIDTOOL dengan KP=0 KI=0.818 dan KD=0</div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg3S9ORPQ5bhp-vCswWmUMqnqP86EztIkk1o6wDhQXQR8gq-ne8XL43K9KeV0zVQmjJZiWHodrlVGylPddl2UHNaTFFj1MIFYL2NymBV6wjtrb1bZDvHWAqn7z9WpwEq6ldbYF7vys506sn/s1600/Capture10.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="286" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg3S9ORPQ5bhp-vCswWmUMqnqP86EztIkk1o6wDhQXQR8gq-ne8XL43K9KeV0zVQmjJZiWHodrlVGylPddl2UHNaTFFj1MIFYL2NymBV6wjtrb1bZDvHWAqn7z9WpwEq6ldbYF7vys506sn/s320/Capture10.JPG" width="320" /></a></div>
<div style="text-align: center;">
Gambar 9. Respon pada Arduino dengan KP=0 KI=0.818 dan KD=0</div>
<br />
<b>Percobaan 3: KP= 6.175 KI=17.221 KD=0.0475 (tidak Stabil)</b><br />
Tujuan: Respon stabil kurang dari 1 detik tanpa menghasilkan overshoot<br />
<br />
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgDjhn3vouUMvIYa1gFGyH89lx-zL6rKZgyJG6Bjw2L5oCPu8rEZgoRc-QSC53JgsfL9wRp8Ji-1OHygrdP0H55ibJRXlUFD41eIC9QjjHH4aQbTLRTPTnaOULfBcN8ILoBUcCqnA8PeXpV/s1600/Capture11.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="246" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgDjhn3vouUMvIYa1gFGyH89lx-zL6rKZgyJG6Bjw2L5oCPu8rEZgoRc-QSC53JgsfL9wRp8Ji-1OHygrdP0H55ibJRXlUFD41eIC9QjjHH4aQbTLRTPTnaOULfBcN8ILoBUcCqnA8PeXpV/s320/Capture11.JPG" width="320" /></a></div>
<div style="text-align: center;">
Gambar 10. Respon pada PIDTOOL dengan KP= 6.175 KI=17.221 dan KD=0.0475</div>
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mso-padding-alt:0in 5.4pt 0in 5.4pt;
mso-para-margin-top:0in;
mso-para-margin-right:0in;
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<![endif]--><b>Kesimpulan dan Saran</b><br />
<div style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "arial" , "sans-serif"; font-size: 11.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-bidi-language: AR-SA; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-fareast;"></span></b>Dalam percobaan ini terlihat jelas bahwa konstanta KI, KP dan KD sangat mempengaruhi bentuk respon tegangan keluaran (Vout) pada rangkaian orde satu. Dengan menggunakan PIDTOOL ketiga konstanta tersebut dapat ditemukan dengan mudah, selain itu arduino juga mempermudah implementasi PID pada sistem kontrol. </div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
Percobaan 1 dan 2 menunjukkan hasil yang identik antara metode simulasi menggunakan PIDTOOL dan hasil eksperimen menggunakan Arduino. Namun pada percobaan 3 terlihat adanya perbedaan yang signifikan, Arduino tidak dapat menghasilkan respon yang stabil. Salah satu sebab yang memungkinkan hal ini untuk terjadi adalah keterbatasan kemampuan prosesor dalam memproses program, selain itu dengan adanya instruksi <i>delay </i>dan <i>Serial.Print</i>, kecepatan proses PID juga dapat terganggu.<br />
</div>
<div style="text-align: justify;">
</div>
<div style="text-align: justify;">
<b>Pengembangan Aplikasi </b></div>
<div style="text-align: justify;">
Kontrol PID sangat cocok digunakan pada</div>
<div style="text-align: justify;">
<ul>
<li>Pengisian bak air</li>
<li>Kontrol motor quadchopter</li>
<li>Sistem berbasis sensor dan respon</li>
<li>Penstabil tegangan catu daya</li>
<li>dll</li>
</ul>
</div>
<div style="text-align: justify;">
</div>
<div style="text-align: justify;">
<br />
<span style="font-size: x-small;"><b>Referensi </b></span></div>
<ol style="text-align: left;"></ol>
<span style="font-size: x-small;">1. Industrial Applications of PID Control Gregory K. McMillan <br />2. http://en.wikipedia.org/wiki/PID_controller <br />3. http://playground.arduino.cc/Code/PIDLibrary <br />4. Modern control engineering, Katsuhito Ogata</span><ol style="text-align: left;"></ol>
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muhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.com13tag:blogger.com,1999:blog-232959206540055696.post-63324727587035716592015-12-09T07:43:00.000+07:002015-12-09T07:52:05.442+07:00Measuring AC Voltage Using Arduino: Maximum Voltage Method<div dir="ltr" style="text-align: left;" trbidi="on">
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A voltage sensor is used to measure AC and DC voltage, however the use of measurement algorithms are different. The DC voltage is constant so that the measurement is relatively easy, in contrast with AC voltage that varies according to a sine wave form and has a voltage magnitude in the positive and negative quadrant. AC effective voltage magnitude can be determined if the maximum voltage / peak known. By using the right algorithms and mathematical equations, the maximum value and the effective value of the AC voltage can be found.</div>
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<b>Problems and significance</b><br />
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A voltage sensor is a device that is commonly used in electronic equipment. basically, a voltage sensor can be obtained through the design of the voltage divider circuit as shown in Figure 1a, and also can be designed using the transformer as shown in Figure 1b. Sensor voltage with the voltage divider technique can be used on AC and DC voltage, while the voltage sensor which uses a transformer can only be used for reading AC voltage. </div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgs0G1PC6i_S0hbWgf68HgfhXLl1lZyelNtuSJnQq-6lJkEdlwRH7194Jj0JrXsDpuCOXd6kLvC-1Vtp2FEbJxJwX0yk5_IDF0Kba5LDWY7EHixeCK61TvGebCHMUzFDJ38QJO83CMJGU8T/s1600/Capture.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="117" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgs0G1PC6i_S0hbWgf68HgfhXLl1lZyelNtuSJnQq-6lJkEdlwRH7194Jj0JrXsDpuCOXd6kLvC-1Vtp2FEbJxJwX0yk5_IDF0Kba5LDWY7EHixeCK61TvGebCHMUzFDJ38QJO83CMJGU8T/s320/Capture.JPG" width="320" /></a></div>
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Figure 1. AC voltage sensor. a). using a voltage divider technique<br />
b. using a transformer<br />
(<a href="http://kursuselektronikaku.blogspot.co.id/2015/04/mengakses-sensor-tegangan-ac-zmpt101b.html" target="_blank">source</a>) </div>
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Regardless the type of voltage sensor is used, in the microprocessor-based applications the algorithms of AC and DC voltage reading is very different. DC voltage as shown in Figure 2 has a relatively constant value properties, the DC voltage is generally always be in one quadrant (only positive or only negative). By the voltage characteristic as has been described, DC voltage reading becomes easy to apply. Unlike the AC voltage, the voltage is not in constant shape but continued to follow the shape of a sine wave. In addition, the AC voltage is in two quadrants, positive or negative, so it can not be given directly to the input pin of the microprocessor, which can only receive a voltage between 0 to 5 VDC.</div>
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<span class="" id="result_box" lang="en"><span class="hps">Figure 2.</span> <span class="hps">The shape of</span> <span class="hps">the DC</span> <span class="hps">and</span> <span class="hps">AC</span> <span class="hps">voltages</span> <span class="hps atn">(</span><span class="">Source</span>)</span><br />
<span class="" id="result_box" lang="en">(<a href="http://images.tutorvista.com/content/electricity/ac-dc-voltage-time-graph.gif" target="_blank">source</a>) </span></div>
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<span class="" id="result_box" lang="en"><span class="" id="result_box" lang="en"><span class="hps">This tutorial</span> is focus</span></span><span class="" id="result_box" lang="en"><span class="" id="result_box" lang="en"><span class="hps"><span class="" id="result_box" lang="en"><span class="" id="result_box" lang="en"><span class="hps"> to </span></span></span>describes the</span> <span class="hps">AC</span> <span class="hps">voltage reading</span> <span class="hps">technique</span> <span class="hps">using</span> <span class="hps"></span></span></span><span class="" id="result_box" lang="en"><span class="" id="result_box" lang="en"><span class="hps"><span class="" id="result_box" lang="en"><span class="" id="result_box" lang="en"><span class="hps">a voltage</span></span></span></span> <span class="hps">sensor</span> <span class="hps">with transformer</span>-based <span class="hps">as shown in Figure</span> <span class="hps">1b</span>.</span></span></div>
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<b><span class="" id="result_box" lang="en"><span class="" id="result_box" lang="en"></span></span><span class="" id="result_box" lang="en"><span class="" id="result_box" lang="en">Technique and Algorithm</span></span></b></div>
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This experiment uses an analog voltage sensor as shown in Figure 1b. The generated signal will be used as an analog input (A0 pin) of ATmega328P microprocessor which integrated in the Arduino Uno development board . To be able to read the AC voltage, such program script as the following can be used:</div>
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<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="color: #e36c0a; font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt; mso-themecolor: accent6; mso-themeshade: 191;">double</span><span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">
sensorValue=0;</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="color: #e36c0a; font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt; mso-themecolor: accent6; mso-themeshade: 191;">double</span><span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">
sensorValue1=0;</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="color: #e36c0a; font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt; mso-themecolor: accent6; mso-themeshade: 191;">int</span><span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"> crosscount=0;</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="color: #e36c0a; font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt; mso-themecolor: accent6; mso-themeshade: 191;">int</span><span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"> climbhill=0;</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="color: #e36c0a; font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt; mso-themecolor: accent6; mso-themeshade: 191;">double</span><span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">
VmaxD=0;</span></div>
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<span style="color: #e36c0a; font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt; mso-themecolor: accent6; mso-themeshade: 191;">double</span><span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">
VeffD;</span></div>
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<span style="color: #e36c0a; font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt; mso-themecolor: accent6; mso-themeshade: 191;">double</span><span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">
Veff;</span></div>
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</div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="color: #e36c0a; font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt; mso-themecolor: accent6; mso-themeshade: 191;">void <b style="mso-bidi-font-weight: normal;">setup</b></span><span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">() {</span></div>
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<span style="color: #e36c0a; font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt; mso-themecolor: accent6; mso-themeshade: 191;">Serial.begin</span><span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">(115200);</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">}</span></div>
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</div>
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<span style="color: #e36c0a; font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt; mso-themecolor: accent6; mso-themeshade: 191;">void <b style="mso-bidi-font-weight: normal;">loop</b></span><span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">() {</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">sensorValue1=sensorValue;</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">delay(100);</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">sensorValue = <span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">analogRead</span>(A0);</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">if
(sensorValue>sensorValue1 && sensorValue>511){</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>climbhill=1;</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>VmaxD=sensorValue;</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>}</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">if
(sensorValue<sensorValue1 && climbhill==1){</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>climbhill=0;</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>VmaxD=sensorValue1;</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>VeffD=VmaxD/<span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">sqrt</span>(2);</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Veff=(((VeffD-420.76)/-90.24)*-210.2)+210.2;</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span><b style="mso-bidi-font-weight: normal;"><span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">Serial</span></b><span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">.println</span>(Veff);</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>VmaxD=0;</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">}</span></div>
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<span style="font-family: "courier new"; font-size: 9.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">}</span></div>
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The principle of the script being used is to find the maximum voltage Vm of the measured sine wave. Maximum voltage Vm can be found by continuously observing the sinusoidal voltage, if the maximum voltage Vm is smaller than the previous maximum voltage Vm-1, then Vm-1 is the maximum voltage expected, (theoretically it happened only on the peak of AC signal). In script above Vm-1 is "sensorValue1" and Vm is "SensorValue".</div>
<div style="text-align: justify;">
</div>
<div dir="ltr" style="text-align: justify;">
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">sensorValue1=sensorValue;</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">delay(100);</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">sensorValue = <span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">analogRead</span>(A0);</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
</div>
<span class="" id="result_box" lang="en"><span class="hps">The maximum</span> <span class="hps">voltage</span> <span class="hps">is converted into</span> <span class="hps">a </span></span><span class="" id="result_box" lang="en"><span class="hps"><span class="" id="result_box" lang="en"><span class="hps">effective </span></span>voltage</span> <span class="hps">using</span> <span class="hps">equation</span> <span class="hps atn">(</span><span class="">1</span><span class="">)</span></span></div>
<div dir="ltr" style="text-align: justify;">
</div>
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhdwqwK222_fjI7UA_4Co1IdCh3mJztZs3khmR4J03ST2e_mGa54upxFIIutWKBo_0DjMdPHq3hTczB5Eos3l9aoJd1XErKjVtIGehlGGpMpCs6eMdq1n7PDM9gmmQZ-8kz5dxGEDdW3Ki7/s1600/Capture3.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="24" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhdwqwK222_fjI7UA_4Co1IdCh3mJztZs3khmR4J03ST2e_mGa54upxFIIutWKBo_0DjMdPHq3hTczB5Eos3l9aoJd1XErKjVtIGehlGGpMpCs6eMdq1n7PDM9gmmQZ-8kz5dxGEDdW3Ki7/s320/Capture3.JPG" width="320" /></a></div>
<div dir="ltr" style="text-align: justify;">
</div>
<div dir="ltr" style="text-align: justify;">
<span class="short_text" id="result_box" lang="en"><span class="hps">In a </span></span><span class="short_text" id="result_box" lang="en"><span class="hps"><span class="short_text" id="result_box" lang="en"><span class="hps">program</span> <span class="hps"></span></span>script</span> <span class="hps">it written as follow</span></span></div>
</div>
<div class="almost_half_cell" id="gt-res-content">
</div>
<div class="almost_half_cell" id="gt-res-content">
<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"> VeffD=VmaxD/<span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">sqrt</span>(2);</span></div>
<div class="almost_half_cell" id="gt-res-content">
</div>
<div class="almost_half_cell" id="gt-res-content">
<div style="text-align: justify;">
<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"></span>Where VeffD is the effective value in digital number. To get the actual effective voltage a calibration process is required, it is by comparing the digital values to the actual voltage value and integrate it into a linear equation as follows:</div>
<div style="text-align: justify;">
</div>
<div style="text-align: justify;">
<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"> Veff=(((VeffD-420.76)/-90.24)*-210.2)+210.2;</span></div>
<div style="text-align: justify;">
</div>
<div style="text-align: justify;">
if completed, do not forget to compile and upload the program to the Arduino board, and plug the voltage sensor cables according to the rules on the datasheet. If there is no error (should not be) just click on the serial monitor in the top right corner of the Arduino IDE, the voltage value readout will appear. You can compare it with the reading of the voltmeter. </div>
<div style="text-align: justify;">
</div>
<div dir="ltr" style="text-align: justify;">
Calibration <b>may</b> be better and appear accurately when not using the linear equation but rather uses the n-order polynomial equation. I will discuss this polynomial technique next time.</div>
<div dir="ltr" style="text-align: justify;">
<span class="short_text" id="result_box" lang="en"><span class="hps"><span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"></span></span></span><br />
<span class="" id="result_box" lang="en"><span class="" id="result_box" lang="en"></span></span></div>
<b>Potential Applications</b><br />
<ul style="text-align: left;">
<li>Power quality data logger</li>
<li>Digital Power meter (KWh Meter)</li>
<li>Control of electricity protection system</li>
</ul>
<div dir="ltr" style="text-align: justify;">
<b>Conclusion</b></div>
<div dir="ltr" style="text-align: justify;">
AC voltage has a sinusoidal pattern whose value keeps changing as a function of time and had a magnitude of the voltage in positive and negative territory. If the maximum voltage of the AC signal is known, the effective voltage also can be known. The maximum voltage is determined by comparing the actual value of the voltage (Vm) to the previous voltage value (Vm-1), if Vm-1 is greater than Vm, the maximum voltage is equal to Vm-1 value.</div>
<div dir="ltr" style="text-align: justify;">
<br />
AC voltage can also be searched by measuring the area of sinus signal, once again I will discuss-developed-design this measurement technique later, be patient :D<br />
<br />
Reference<br /> [1] http://images.tutorvista.com/content/electricity/ac-dc-voltage-time-graph.gif <br /> [2] https://fisikakontekstual.wordpress.com/materi-arus-dan-tegangan-listrik-bolak-balik/<br /><span class="" id="result_box" lang="en"><span class="" id="result_box" lang="en"></span></span></div>
<div dir="ltr" style="text-align: justify;">
<span class="" id="result_box" lang="en"><span class="" id="result_box" lang="en"></span></span></div>
</div>
</div>
muhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.com86tag:blogger.com,1999:blog-232959206540055696.post-35274056647392797432015-12-08T21:42:00.000+07:002015-12-08T21:58:57.906+07:00Pembacaan Tegangan AC menggunakan Arduino Dengan Metode Tegangan Maksimum<div dir="ltr" style="text-align: left;" trbidi="on">
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Sensor tegangan dapat digunakan untuk mengukur tegangan AC maupun DC, walau demikian algoritma pengukuran yang diterapkan tidaklah sama. Tegangan DC relatif bernilai konstan sehingga mudah untuk diukur, berbeda halnya dengan tegangan AC yang terus berubah sesuai bentuk gelombang sinus dan memiliki magnitude tegangan dalam wilayah positif dan negatif. Besaran tegangan efektif AC dapat diketahui apabila tegangan maksimum/puncak diketahui. Dengan menggunakan algoritma yang tepat dan persamaan matematis yang berkesesuaian, nilai maksimum dan nilai efektif tegangan AC dapat ditemukan. </div>
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<![endif]--> <b>Permasalahan dan signifikansi </b><br />
Sensor tegangan merupakan piranti yang umum digunakan pada perlatan elektronik. Secara sederhana sensor tegangan bisa didapatkan melalui perancangan rangkaian pembagi tegangan seperti terlihat pada gambar 1a, dan juga dapat didesain menggunakan transformator seperti terlihat pada gambar 1b. Sensor tegangan dengan menggunakan pembagi tegangan dapat digunakan pada tegangan AC maupun DC, sedangkan sensor yang menggunakan transformator hanya dapat digunakan untuk men-<i>sensing</i> tegangan AC. </div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgs0G1PC6i_S0hbWgf68HgfhXLl1lZyelNtuSJnQq-6lJkEdlwRH7194Jj0JrXsDpuCOXd6kLvC-1Vtp2FEbJxJwX0yk5_IDF0Kba5LDWY7EHixeCK61TvGebCHMUzFDJ38QJO83CMJGU8T/s1600/Capture.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="117" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgs0G1PC6i_S0hbWgf68HgfhXLl1lZyelNtuSJnQq-6lJkEdlwRH7194Jj0JrXsDpuCOXd6kLvC-1Vtp2FEbJxJwX0yk5_IDF0Kba5LDWY7EHixeCK61TvGebCHMUzFDJ38QJO83CMJGU8T/s320/Capture.JPG" width="320" /></a></div>
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</xml><![endif]-->Gambar 1. Sensor tegangan a. menggunakan teknik pembagi tegangan </div>
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b. menggunakan transformator</div>
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(<a href="http://kursuselektronikaku.blogspot.co.id/2015/04/mengakses-sensor-tegangan-ac-zmpt101b.html" target="_blank">source</a>) </div>
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Terlepas dari jenis sensor tegangan yang digunakan, dalam aplikasi berbasis mikroprosesor teknik pembacaan tegangan AC dan DC sangatlah berbeda. Tegangan DC seperti terlihat pada gambar 2 memiliki sifat nilai yang relatif konstan, selain itu tegangan DC pada umumnya hanya berada pada satu kuadran (positif saja atau negatif saja). Dengan sifat/karakteristik tegangan seperti di atas pembacaan tegangan DC menjadi mudah untuk terapkan. Berbeda dengan tegangan AC, bentuk tegangannya tidak konstan melainkan mengikuti bentuk sinus. Selain itu tegangan AC berada pada dua kuadran, positif maupun negatif, sehingga tidak dapat langsung diberikan ke pin input mikroprosesor. </div>
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<![endif]-->Gambar 2. Bentuk tegangan DC dan AC (<a href="http://images.tutorvista.com/content/electricity/ac-dc-voltage-time-graph.gif" target="_blank">Source</a>)</div>
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<br /></div>
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Tutorial ini fokus membahas teknik pembacaan tegangan AC dengan menggunkanan perangkat keras sensor tegangan berbasis transformator seperti terlihat pada gambar 1b. </div>
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<w:LsdException Locked="false" Priority="1" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="No Spacing"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 1"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 1"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 1"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 1"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 1"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 1"/>
<w:LsdException Locked="false" UnhideWhenUsed="false" Name="Revision"/>
<w:LsdException Locked="false" Priority="34" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="List Paragraph"/>
<w:LsdException Locked="false" Priority="29" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Quote"/>
<w:LsdException Locked="false" Priority="30" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Intense Quote"/>
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UnhideWhenUsed="false" Name="Medium List 2 Accent 1"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 1"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2 Accent 1"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3 Accent 1"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List Accent 1"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading Accent 1"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List Accent 1"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 1"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 2"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 2"/>
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UnhideWhenUsed="false" Name="Light Grid Accent 2"/>
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UnhideWhenUsed="false" Name="Medium Shading 1 Accent 2"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 2"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 2"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 2"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 2"/>
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UnhideWhenUsed="false" Name="Medium Grid 2 Accent 2"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3 Accent 2"/>
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UnhideWhenUsed="false" Name="Dark List Accent 2"/>
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UnhideWhenUsed="false" Name="Colorful Shading Accent 2"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List Accent 2"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 2"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 3"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 3"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 3"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 3"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 3"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 3"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 3"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 3"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2 Accent 3"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3 Accent 3"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List Accent 3"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading Accent 3"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List Accent 3"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 3"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 4"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 4"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 4"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 4"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 4"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 4"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 4"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 4"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
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<w:LsdException Locked="false" Priority="69" SemiHidden="false"
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<w:LsdException Locked="false" Priority="70" SemiHidden="false"
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<w:LsdException Locked="false" Priority="71" SemiHidden="false"
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<w:LsdException Locked="false" Priority="72" SemiHidden="false"
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<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 4"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
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<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 5"/>
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UnhideWhenUsed="false" Name="Light Grid Accent 5"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 5"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 5"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 5"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 5"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
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<w:LsdException Locked="false" Priority="68" SemiHidden="false"
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UnhideWhenUsed="false" Name="Medium Grid 3 Accent 5"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List Accent 5"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading Accent 5"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List Accent 5"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 5"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 6"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 6"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 6"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 6"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 6"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 6"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 6"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 6"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2 Accent 6"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3 Accent 6"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List Accent 6"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading Accent 6"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List Accent 6"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 6"/>
<w:LsdException Locked="false" Priority="19" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Subtle Emphasis"/>
<w:LsdException Locked="false" Priority="21" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Intense Emphasis"/>
<w:LsdException Locked="false" Priority="31" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Subtle Reference"/>
<w:LsdException Locked="false" Priority="32" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Intense Reference"/>
<w:LsdException Locked="false" Priority="33" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Book Title"/>
<w:LsdException Locked="false" Priority="37" Name="Bibliography"/>
<w:LsdException Locked="false" Priority="39" QFormat="true" Name="TOC Heading"/>
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</xml><![endif]--><!--[if gte mso 10]>
<style>
/* Style Definitions */
table.MsoNormalTable
{mso-style-name:"Table Normal";
mso-tstyle-rowband-size:0;
mso-tstyle-colband-size:0;
mso-style-noshow:yes;
mso-style-priority:99;
mso-style-parent:"";
mso-padding-alt:0in 5.4pt 0in 5.4pt;
mso-para-margin-top:0in;
mso-para-margin-right:0in;
mso-para-margin-bottom:10.0pt;
mso-para-margin-left:0in;
line-height:115%;
mso-pagination:widow-orphan;
font-size:11.0pt;
font-family:"Calibri","sans-serif";
mso-ascii-font-family:Calibri;
mso-ascii-theme-font:minor-latin;
mso-hansi-font-family:Calibri;
mso-hansi-theme-font:minor-latin;
mso-bidi-font-family:"Times New Roman";
mso-bidi-theme-font:minor-bidi;
mso-ansi-language:IN;
mso-fareast-language:IN;}
</style>
<![endif]--><b style="mso-bidi-font-weight: normal;"><span lang="IN" style="font-family: "arial" , "sans-serif"; font-size: 12.0pt; mso-fareast-font-family: Arial;"><span style="mso-list: Ignore;"><span style="font: 7.0pt "Times New Roman";"></span></span></span></b><b>Teknik dan algoritma </b><br />
Dalam percobaan ini digunakan sensor tegangan analog seperti terlihat pada gambar 1b, sinyal yang dibangkitkan kemudian menjadi input analog (pin A0) dari mikroprosesor Atmega328p yang terintegrasi pada <i>development board</i> Arduino Uno. Untuk dapat membaca tegangan AC dapat digunakan program seperti berikut: <!--[if gte mso 9]><xml>
<o:OfficeDocumentSettings>
<o:RelyOnVML/>
<o:AllowPNG/>
</o:OfficeDocumentSettings>
</xml><![endif]--></div>
<div class="MsoPlainText" style="line-height: 115%; text-align: justify; text-justify: inter-ideograph;">
<!--[if gte mso 9]><xml>
<w:WordDocument>
<w:View>Normal</w:View>
<w:Zoom>0</w:Zoom>
<w:TrackMoves/>
<w:TrackFormatting/>
<w:PunctuationKerning/>
<w:ValidateAgainstSchemas/>
<w:SaveIfXMLInvalid>false</w:SaveIfXMLInvalid>
<w:IgnoreMixedContent>false</w:IgnoreMixedContent>
<w:AlwaysShowPlaceholderText>false</w:AlwaysShowPlaceholderText>
<w:DoNotPromoteQF/>
<w:LidThemeOther>EN-US</w:LidThemeOther>
<w:LidThemeAsian>X-NONE</w:LidThemeAsian>
<w:LidThemeComplexScript>X-NONE</w:LidThemeComplexScript>
<w:Compatibility>
<w:BreakWrappedTables/>
<w:SnapToGridInCell/>
<w:WrapTextWithPunct/>
<w:UseAsianBreakRules/>
<w:DontGrowAutofit/>
<w:SplitPgBreakAndParaMark/>
<w:EnableOpenTypeKerning/>
<w:DontFlipMirrorIndents/>
<w:OverrideTableStyleHps/>
<w:UseFELayout/>
</w:Compatibility>
<m:mathPr>
<m:mathFont m:val="Cambria Math"/>
<m:brkBin m:val="before"/>
<m:brkBinSub m:val="--"/>
<m:smallFrac m:val="off"/>
<m:dispDef/>
<m:lMargin m:val="0"/>
<m:rMargin m:val="0"/>
<m:defJc m:val="centerGroup"/>
<m:wrapIndent m:val="1440"/>
<m:intLim m:val="subSup"/>
<m:naryLim m:val="undOvr"/>
</m:mathPr></w:WordDocument>
</xml><![endif]--><!--[if gte mso 9]><xml>
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DefSemiHidden="true" DefQFormat="false" DefPriority="99"
LatentStyleCount="267">
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<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 5"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 6"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 7"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 8"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 9"/>
<w:LsdException Locked="false" Priority="39" Name="toc 1"/>
<w:LsdException Locked="false" Priority="39" Name="toc 2"/>
<w:LsdException Locked="false" Priority="39" Name="toc 3"/>
<w:LsdException Locked="false" Priority="39" Name="toc 4"/>
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<w:LsdException Locked="false" Priority="39" Name="toc 6"/>
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<w:LsdException Locked="false" Priority="39" Name="toc 8"/>
<w:LsdException Locked="false" Priority="39" Name="toc 9"/>
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UnhideWhenUsed="false" Name="Colorful List"/>
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UnhideWhenUsed="false" Name="Light Grid Accent 1"/>
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UnhideWhenUsed="false" Name="Medium Shading 1 Accent 1"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 1"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 1"/>
<w:LsdException Locked="false" UnhideWhenUsed="false" Name="Revision"/>
<w:LsdException Locked="false" Priority="34" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="List Paragraph"/>
<w:LsdException Locked="false" Priority="29" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Quote"/>
<w:LsdException Locked="false" Priority="30" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Intense Quote"/>
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UnhideWhenUsed="false" Name="Medium Grid 1 Accent 1"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2 Accent 1"/>
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UnhideWhenUsed="false" Name="Colorful List Accent 1"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 1"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 2"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 2"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 2"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 2"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
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<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 2"/>
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UnhideWhenUsed="false" Name="Medium List 2 Accent 2"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 2"/>
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<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 6"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 6"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 6"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 6"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 6"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2 Accent 6"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3 Accent 6"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List Accent 6"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading Accent 6"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List Accent 6"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 6"/>
<w:LsdException Locked="false" Priority="19" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Subtle Emphasis"/>
<w:LsdException Locked="false" Priority="21" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Intense Emphasis"/>
<w:LsdException Locked="false" Priority="31" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Subtle Reference"/>
<w:LsdException Locked="false" Priority="32" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Intense Reference"/>
<w:LsdException Locked="false" Priority="33" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Book Title"/>
<w:LsdException Locked="false" Priority="37" Name="Bibliography"/>
<w:LsdException Locked="false" Priority="39" QFormat="true" Name="TOC Heading"/>
</w:LatentStyles>
</xml><![endif]--><!--[if gte mso 10]>
<style>
/* Style Definitions */
table.MsoNormalTable
{mso-style-name:"Table Normal";
mso-tstyle-rowband-size:0;
mso-tstyle-colband-size:0;
mso-style-noshow:yes;
mso-style-priority:99;
mso-style-parent:"";
mso-padding-alt:0in 5.4pt 0in 5.4pt;
mso-para-margin-top:0in;
mso-para-margin-right:0in;
mso-para-margin-bottom:10.0pt;
mso-para-margin-left:0in;
line-height:115%;
mso-pagination:widow-orphan;
font-size:11.0pt;
font-family:"Calibri","sans-serif";
mso-ascii-font-family:Calibri;
mso-ascii-theme-font:minor-latin;
mso-hansi-font-family:Calibri;
mso-hansi-theme-font:minor-latin;
mso-bidi-font-family:"Times New Roman";
mso-bidi-theme-font:minor-bidi;
mso-ansi-language:IN;
mso-fareast-language:IN;}
</style>
<![endif]-->
</div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="color: #e36c0a; font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt; mso-themecolor: accent6; mso-themeshade: 191;">double</span><span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">
sensorValue=0;</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="color: #e36c0a; font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt; mso-themecolor: accent6; mso-themeshade: 191;">double</span><span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">
sensorValue1=0;</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="color: #e36c0a; font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt; mso-themecolor: accent6; mso-themeshade: 191;">int</span><span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"> crosscount=0;</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="color: #e36c0a; font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt; mso-themecolor: accent6; mso-themeshade: 191;">int</span><span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"> climbhill=0;</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="color: #e36c0a; font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt; mso-themecolor: accent6; mso-themeshade: 191;">double</span><span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">
VmaxD=0;</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="color: #e36c0a; font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt; mso-themecolor: accent6; mso-themeshade: 191;">double</span><span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">
VeffD;</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="color: #e36c0a; font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt; mso-themecolor: accent6; mso-themeshade: 191;">double</span><span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">
Veff;</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<br /></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="color: #e36c0a; font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt; mso-themecolor: accent6; mso-themeshade: 191;">void <b style="mso-bidi-font-weight: normal;">setup</b></span><span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">() {</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="color: #e36c0a; font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt; mso-themecolor: accent6; mso-themeshade: 191;">Serial.begin</span><span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">(115200);</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">}</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<br /></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="color: #e36c0a; font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt; mso-themecolor: accent6; mso-themeshade: 191;">void <b style="mso-bidi-font-weight: normal;">loop</b></span><span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">() {</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">sensorValue1=sensorValue;</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">delay(100);</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">sensorValue = <span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">analogRead</span>(A0);</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<br /></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">if
(sensorValue>sensorValue1 && sensorValue>511){</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>climbhill=1;</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>VmaxD=sensorValue;</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>}</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">if
(sensorValue<sensorValue1 && climbhill==1){</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>climbhill=0;</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>VmaxD=sensorValue1;</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>VeffD=VmaxD/<span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">sqrt</span>(2);</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Veff=(((VeffD-420.76)/-90.24)*-210.2)+210.2;</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span><b style="mso-bidi-font-weight: normal;"><span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">Serial</span></b><span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">.println</span>(Veff);</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>VmaxD=0;</span></div>
<div class="MsoPlainText" style="text-align: justify; text-indent: .5in; text-justify: inter-ideograph;">
<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">}</span></div>
<div class="MsoPlainText" style="line-height: 115%; text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="font-family: "courier new"; font-size: 9.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">}</span></div>
<div class="MsoPlainText" style="line-height: 115%; text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<br /></div>
<div class="MsoPlainText" style="line-height: 115%; text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<span style="font-family: "courier new"; font-size: 9.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"><!--[if gte mso 9]><xml>
<o:OfficeDocumentSettings>
<o:RelyOnVML/>
<o:AllowPNG/>
</o:OfficeDocumentSettings>
</xml><![endif]--><!--[if gte mso 9]><xml>
<w:WordDocument>
<w:View>Normal</w:View>
<w:Zoom>0</w:Zoom>
<w:TrackMoves/>
<w:TrackFormatting/>
<w:PunctuationKerning/>
<w:ValidateAgainstSchemas/>
<w:SaveIfXMLInvalid>false</w:SaveIfXMLInvalid>
<w:IgnoreMixedContent>false</w:IgnoreMixedContent>
<w:AlwaysShowPlaceholderText>false</w:AlwaysShowPlaceholderText>
<w:DoNotPromoteQF/>
<w:LidThemeOther>EN-US</w:LidThemeOther>
<w:LidThemeAsian>X-NONE</w:LidThemeAsian>
<w:LidThemeComplexScript>X-NONE</w:LidThemeComplexScript>
<w:Compatibility>
<w:BreakWrappedTables/>
<w:SnapToGridInCell/>
<w:WrapTextWithPunct/>
<w:UseAsianBreakRules/>
<w:DontGrowAutofit/>
<w:SplitPgBreakAndParaMark/>
<w:EnableOpenTypeKerning/>
<w:DontFlipMirrorIndents/>
<w:OverrideTableStyleHps/>
<w:UseFELayout/>
</w:Compatibility>
<m:mathPr>
<m:mathFont m:val="Cambria Math"/>
<m:brkBin m:val="before"/>
<m:brkBinSub m:val="--"/>
<m:smallFrac m:val="off"/>
<m:dispDef/>
<m:lMargin m:val="0"/>
<m:rMargin m:val="0"/>
<m:defJc m:val="centerGroup"/>
<m:wrapIndent m:val="1440"/>
<m:intLim m:val="subSup"/>
<m:naryLim m:val="undOvr"/>
</m:mathPr></w:WordDocument>
</xml><![endif]--><!--[if gte mso 9]><xml>
<w:LatentStyles DefLockedState="false" DefUnhideWhenUsed="true"
DefSemiHidden="true" DefQFormat="false" DefPriority="99"
LatentStyleCount="267">
<w:LsdException Locked="false" Priority="0" SemiHidden="false"
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<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 7"/>
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<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 9"/>
<w:LsdException Locked="false" Priority="39" Name="toc 1"/>
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<w:LsdException Locked="false" Priority="39" Name="toc 3"/>
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<w:LsdException Locked="false" Priority="39" Name="toc 8"/>
<w:LsdException Locked="false" Priority="39" Name="toc 9"/>
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UnhideWhenUsed="false" Name="Colorful List"/>
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<w:LsdException Locked="false" Priority="34" SemiHidden="false"
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<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 2"/>
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</xml><![endif]--></span>Prinsip dari program yang digunakan adalah menemukan tegangan maksimum Vm dari gelombang sinus yang diukur. Vm dapat ditemukan dengan cara mengobservasi tegangan sinus yang diukur secara terus menerus, apabil tegangan maksimum lebih kecil dari tegangan maksimum sebelumnya Vm-1, maka Vm-1 merupakan tegangan maksimum yang diharapkan. Dalam pemrograman Vm-1 adalah sensorValue1 dan Vm adalah SensorValue.</div>
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<div style="text-align: justify;">
Tegangan maksimum yang didapatkan kemudian diubah menjadi tegangan efektif menggunkanan persamaan (1)</div>
<br />
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhdwqwK222_fjI7UA_4Co1IdCh3mJztZs3khmR4J03ST2e_mGa54upxFIIutWKBo_0DjMdPHq3hTczB5Eos3l9aoJd1XErKjVtIGehlGGpMpCs6eMdq1n7PDM9gmmQZ-8kz5dxGEDdW3Ki7/s1600/Capture3.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="24" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhdwqwK222_fjI7UA_4Co1IdCh3mJztZs3khmR4J03ST2e_mGa54upxFIIutWKBo_0DjMdPHq3hTczB5Eos3l9aoJd1XErKjVtIGehlGGpMpCs6eMdq1n7PDM9gmmQZ-8kz5dxGEDdW3Ki7/s320/Capture3.JPG" width="320" /></a></div>
<br />
<!--[if gte mso 9]><xml>
<o:OfficeDocumentSettings>
<o:RelyOnVML/>
<o:AllowPNG/>
</o:OfficeDocumentSettings>
</xml><![endif]--><br />
<div style="text-align: justify;">
<!--[if gte mso 9]><xml>
<w:WordDocument>
<w:View>Normal</w:View>
<w:Zoom>0</w:Zoom>
<w:TrackMoves/>
<w:TrackFormatting/>
<w:PunctuationKerning/>
<w:ValidateAgainstSchemas/>
<w:SaveIfXMLInvalid>false</w:SaveIfXMLInvalid>
<w:IgnoreMixedContent>false</w:IgnoreMixedContent>
<w:AlwaysShowPlaceholderText>false</w:AlwaysShowPlaceholderText>
<w:DoNotPromoteQF/>
<w:LidThemeOther>EN-US</w:LidThemeOther>
<w:LidThemeAsian>X-NONE</w:LidThemeAsian>
<w:LidThemeComplexScript>X-NONE</w:LidThemeComplexScript>
<w:Compatibility>
<w:BreakWrappedTables/>
<w:SnapToGridInCell/>
<w:WrapTextWithPunct/>
<w:UseAsianBreakRules/>
<w:DontGrowAutofit/>
<w:SplitPgBreakAndParaMark/>
<w:EnableOpenTypeKerning/>
<w:DontFlipMirrorIndents/>
<w:OverrideTableStyleHps/>
<w:UseFELayout/>
</w:Compatibility>
<m:mathPr>
<m:mathFont m:val="Cambria Math"/>
<m:brkBin m:val="before"/>
<m:brkBinSub m:val="--"/>
<m:smallFrac m:val="off"/>
<m:dispDef/>
<m:lMargin m:val="0"/>
<m:rMargin m:val="0"/>
<m:defJc m:val="centerGroup"/>
<m:wrapIndent m:val="1440"/>
<m:intLim m:val="subSup"/>
<m:naryLim m:val="undOvr"/>
</m:mathPr></w:WordDocument>
</xml><![endif]-->Dalam script program dituliskan sebagai berikut </div>
<br />
<!--[if gte mso 9]><xml>
<o:OfficeDocumentSettings>
<o:RelyOnVML/>
<o:AllowPNG/>
</o:OfficeDocumentSettings>
</xml><![endif]--><br />
<!--[if gte mso 9]><xml>
<w:WordDocument>
<w:View>Normal</w:View>
<w:Zoom>0</w:Zoom>
<w:TrackMoves/>
<w:TrackFormatting/>
<w:PunctuationKerning/>
<w:ValidateAgainstSchemas/>
<w:SaveIfXMLInvalid>false</w:SaveIfXMLInvalid>
<w:IgnoreMixedContent>false</w:IgnoreMixedContent>
<w:AlwaysShowPlaceholderText>false</w:AlwaysShowPlaceholderText>
<w:DoNotPromoteQF/>
<w:LidThemeOther>EN-US</w:LidThemeOther>
<w:LidThemeAsian>X-NONE</w:LidThemeAsian>
<w:LidThemeComplexScript>X-NONE</w:LidThemeComplexScript>
<w:Compatibility>
<w:BreakWrappedTables/>
<w:SnapToGridInCell/>
<w:WrapTextWithPunct/>
<w:UseAsianBreakRules/>
<w:DontGrowAutofit/>
<w:SplitPgBreakAndParaMark/>
<w:EnableOpenTypeKerning/>
<w:DontFlipMirrorIndents/>
<w:OverrideTableStyleHps/>
<w:UseFELayout/>
</w:Compatibility>
<m:mathPr>
<m:mathFont m:val="Cambria Math"/>
<m:brkBin m:val="before"/>
<m:brkBinSub m:val="--"/>
<m:smallFrac m:val="off"/>
<m:dispDef/>
<m:lMargin m:val="0"/>
<m:rMargin m:val="0"/>
<m:defJc m:val="centerGroup"/>
<m:wrapIndent m:val="1440"/>
<m:intLim m:val="subSup"/>
<m:naryLim m:val="undOvr"/>
</m:mathPr></w:WordDocument>
</xml><![endif]--><!--[if gte mso 9]><xml>
<w:LatentStyles DefLockedState="false" DefUnhideWhenUsed="true"
DefSemiHidden="true" DefQFormat="false" DefPriority="99"
LatentStyleCount="267">
<w:LsdException Locked="false" Priority="0" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Normal"/>
<w:LsdException Locked="false" Priority="9" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="heading 1"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 2"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 3"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 4"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 5"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 6"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 7"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 8"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 9"/>
<w:LsdException Locked="false" Priority="39" Name="toc 1"/>
<w:LsdException Locked="false" Priority="39" Name="toc 2"/>
<w:LsdException Locked="false" Priority="39" Name="toc 3"/>
<w:LsdException Locked="false" Priority="39" Name="toc 4"/>
<w:LsdException Locked="false" Priority="39" Name="toc 5"/>
<w:LsdException Locked="false" Priority="39" Name="toc 6"/>
<w:LsdException Locked="false" Priority="39" Name="toc 7"/>
<w:LsdException Locked="false" Priority="39" Name="toc 8"/>
<w:LsdException Locked="false" Priority="39" Name="toc 9"/>
<w:LsdException Locked="false" Priority="35" QFormat="true" Name="caption"/>
<w:LsdException Locked="false" Priority="10" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Title"/>
<w:LsdException Locked="false" Priority="1" Name="Default Paragraph Font"/>
<w:LsdException Locked="false" Priority="11" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Subtitle"/>
<w:LsdException Locked="false" Priority="22" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Strong"/>
<w:LsdException Locked="false" Priority="20" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Emphasis"/>
<w:LsdException Locked="false" Priority="59" SemiHidden="false"
UnhideWhenUsed="false" Name="Table Grid"/>
<w:LsdException Locked="false" UnhideWhenUsed="false" Name="Placeholder Text"/>
<w:LsdException Locked="false" Priority="1" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="No Spacing"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 1"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 1"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 1"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 1"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 1"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 1"/>
<w:LsdException Locked="false" UnhideWhenUsed="false" Name="Revision"/>
<w:LsdException Locked="false" Priority="34" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="List Paragraph"/>
<w:LsdException Locked="false" Priority="29" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Quote"/>
<w:LsdException Locked="false" Priority="30" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Intense Quote"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 1"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 1"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2 Accent 1"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3 Accent 1"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List Accent 1"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading Accent 1"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List Accent 1"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 1"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 2"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 2"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 2"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 2"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 2"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 2"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 2"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 2"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2 Accent 2"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3 Accent 2"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List Accent 2"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading Accent 2"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List Accent 2"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 2"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 3"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 3"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 3"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 3"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 3"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 3"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 3"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 3"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2 Accent 3"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3 Accent 3"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List Accent 3"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading Accent 3"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List Accent 3"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 3"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 4"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 4"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 4"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 4"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 4"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 4"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 4"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 4"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2 Accent 4"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3 Accent 4"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List Accent 4"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading Accent 4"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List Accent 4"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 4"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 5"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 5"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 5"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 5"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 5"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 5"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 5"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 5"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2 Accent 5"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3 Accent 5"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List Accent 5"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading Accent 5"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List Accent 5"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 5"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 6"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 6"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 6"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 6"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 6"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 6"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 6"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 6"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2 Accent 6"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3 Accent 6"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List Accent 6"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading Accent 6"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List Accent 6"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 6"/>
<w:LsdException Locked="false" Priority="19" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Subtle Emphasis"/>
<w:LsdException Locked="false" Priority="21" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Intense Emphasis"/>
<w:LsdException Locked="false" Priority="31" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Subtle Reference"/>
<w:LsdException Locked="false" Priority="32" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Intense Reference"/>
<w:LsdException Locked="false" Priority="33" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Book Title"/>
<w:LsdException Locked="false" Priority="37" Name="Bibliography"/>
<w:LsdException Locked="false" Priority="39" QFormat="true" Name="TOC Heading"/>
</w:LatentStyles>
</xml><![endif]--><!--[if gte mso 10]>
<style>
/* Style Definitions */
table.MsoNormalTable
{mso-style-name:"Table Normal";
mso-tstyle-rowband-size:0;
mso-tstyle-colband-size:0;
mso-style-noshow:yes;
mso-style-priority:99;
mso-style-parent:"";
mso-padding-alt:0in 5.4pt 0in 5.4pt;
mso-para-margin-top:0in;
mso-para-margin-right:0in;
mso-para-margin-bottom:10.0pt;
mso-para-margin-left:0in;
line-height:115%;
mso-pagination:widow-orphan;
font-size:11.0pt;
font-family:"Calibri","sans-serif";
mso-ascii-font-family:Calibri;
mso-ascii-theme-font:minor-latin;
mso-hansi-font-family:Calibri;
mso-hansi-theme-font:minor-latin;
mso-bidi-font-family:"Times New Roman";
mso-bidi-theme-font:minor-bidi;
mso-ansi-language:IN;
mso-fareast-language:IN;}
</style>
<![endif]-->
<br />
<div class="MsoPlainText" style="text-align: justify; text-justify: inter-ideograph;">
<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">VeffD=VmaxD/<span style="color: #e36c0a; mso-themecolor: accent6; mso-themeshade: 191;">sqrt</span>(2);</span></div>
<div class="MsoPlainText" style="text-align: justify; text-justify: inter-ideograph;">
<br /></div>
<div style="text-align: justify;">
Dimana VeffD merupakan nilai efektif dalam nilai digital. Agar nilai tegangan efektif sebenarnya Veff bisa didapatkan maka diperlukan pengkalibrasian dengan cara membandingkan nilai digital terhadap nilai tegangan sebenarnya serta mengintegrasikannya kedalam persamaan garis lurus sebagai berikut:</div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<!--[if gte mso 9]><xml>
<o:OfficeDocumentSettings>
<o:RelyOnVML/>
<o:AllowPNG/>
</o:OfficeDocumentSettings>
</xml><![endif]-->
<br />
<div class="MsoPlainText" style="text-align: justify; text-justify: inter-ideograph;">
<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">Veff=(((VeffD-420.76)/-90.24)*-210.2)+210.2;</span></div>
<div class="MsoPlainText" style="text-align: justify; text-justify: inter-ideograph;">
<br /></div>
<div class="MsoPlainText" style="text-align: justify; text-justify: inter-ideograph;">
<!--[if gte mso 9]><xml>
<o:OfficeDocumentSettings>
<o:RelyOnVML/>
<o:AllowPNG/>
</o:OfficeDocumentSettings>
</xml><![endif]--><!--[if gte mso 9]><xml>
<w:WordDocument>
<w:View>Normal</w:View>
<w:Zoom>0</w:Zoom>
<w:TrackMoves/>
<w:TrackFormatting/>
<w:PunctuationKerning/>
<w:ValidateAgainstSchemas/>
<w:SaveIfXMLInvalid>false</w:SaveIfXMLInvalid>
<w:IgnoreMixedContent>false</w:IgnoreMixedContent>
<w:AlwaysShowPlaceholderText>false</w:AlwaysShowPlaceholderText>
<w:DoNotPromoteQF/>
<w:LidThemeOther>EN-US</w:LidThemeOther>
<w:LidThemeAsian>X-NONE</w:LidThemeAsian>
<w:LidThemeComplexScript>X-NONE</w:LidThemeComplexScript>
<w:Compatibility>
<w:BreakWrappedTables/>
<w:SnapToGridInCell/>
<w:WrapTextWithPunct/>
<w:UseAsianBreakRules/>
<w:DontGrowAutofit/>
<w:SplitPgBreakAndParaMark/>
<w:EnableOpenTypeKerning/>
<w:DontFlipMirrorIndents/>
<w:OverrideTableStyleHps/>
<w:UseFELayout/>
</w:Compatibility>
<m:mathPr>
<m:mathFont m:val="Cambria Math"/>
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Jika sudah selesai, jangan lupa compile dan upload program ke board arduino, dan pasang kabel-kabel sensor tegangan sesuai aturan datasheet. Jika tidak ada <i>error </i>(seharusnya tidak ada) silahkan klik tombol<i> serial monitor</i> di pojok kanan atas dari IDE Arduino, dan nilai tegangan yang terbaca akan muncul. silahkan bandingkan dengan pembacaan multimeter.</div>
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<br /></div>
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Pengkalibrasian <b>mungkin</b> akan lebih baik dan akurat bila tidak menggunakan persamaan garis lurus melainkan menggunakan persamaan polinomial orde-n. Pada kesempatan lain akan saya bahas teknik penggunaan polinomial.</div>
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<br />
<b>Potensi Aplikasi </b><br />
Sensor tegangan dapat diaplikasikan pada berbagai instrumentasi seperti: </div>
<ul>
<li>Alat recorder (data logger) kualitas daya,</li>
<li>Meteran listrik (KWh meter) digital, </li>
<li>Peralatan kontrol untuk proteksi jaringan listrik, dsb<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"> </span></li>
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<span style="font-family: "courier new"; font-size: 9.0pt; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;"></span><b>Kesimpulan dan saran </b><br />
Tegangan AC memiliki pola sinusoidal yang nilainya terus berubah seusia fungsi waktu dan memiliki magnitud tegangan dalam wilayah positif dan negatif. Apabila tegangan maksimum dari sinyal AC diketahui maka tegangan efektif dapat diketahui. Tegangan maksimum diketahui dengan cara membandingkan nilai tegangan actual (Vm) terhadap nilai tegangan sebelumnya (Vm-1), apabila Vm-1 lebih besar dari Vm maka tegangan maksimum adalah setara Vm-1. <br />
<br />
Tegangan AC juga dapat dicari dengan mengetahui luas bidang sinus yang diukur, lagi-lagi teknik pengukuran seperti ini akan saya bahas kemudian, sabar ya :D</div>
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<br /></div>
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Referensi <br />
[1] http://images.tutorvista.com/content/electricity/ac-dc-voltage-time-graph.gif <br />
[2] https://fisikakontekstual.wordpress.com/materi-arus-dan-tegangan-listrik-bolak-balik/<span lang="IN" style="font-family: "arial" , "sans-serif"; font-size: 10.0pt; line-height: 115%;"></span>
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muhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.com35tag:blogger.com,1999:blog-232959206540055696.post-42500677780556156712015-12-08T20:56:00.002+07:002015-12-08T20:56:25.812+07:00Dari Pertanyaan Ke Permasalahan<div dir="ltr" style="text-align: left;" trbidi="on">
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Pada tulisan <a href="http://sentroino.blogspot.co.id/2015/12/tips-cepat-menemukan-topik-akademik.html" target="_blank">sebelumnya</a>, telah dijelaskan bagaimana mencari ketertarikan terhadap suatu topik. Tahap-tahap tersebut tidak hanya menjelaskan pengembangan dari penelitian kita, tapi menumbuhkan kita sebagai seorang peneliti. Ada satu tahap terakhir yang paling sulit, bahkan untuk para peneliti yang berpengalaman. Kita harus mampu meyakinkan para pembaca bahwa jawaban pertanyaan yang kita ajukan tidak hanya penting untuk kita, melainkan juga penting untuk mereka. Kita harus mampu mengubah motif kita dari menemukan menjadi menunjukkan; dari mengerti menjadi menjelaskan dan meyakinkan. Apa yang membedakan kita sebagai peneliti tingkat tinggi adalah kemampuan untuk mengembangkan pertanyaan menjadi suatu permasalahan yang jawabannya penting bagi komunitas riset kita. <br /><a name='more'></a>Kebanyakan riset akhir-akhir ini tidak dimulai dari mencari topik, tetapi dari menghadapi masalah yang ada yang jika tidak diselesaikan akan menimbulkan masalah. Kita biasanya menanyakan suatu pertanyaan yang jawabannya kita harapkan dapat menyelesaikan masalah kita. Tetapi, untuk menemukan jawaban itu, kita harus menyelesaikan masalah lain, masalah riset yang dapat didefinisikan sebagai apa yang tidak kita ketahui atau mengerti, tetapi kita rasa kita harus mengetahuinya. Prosesnya dapat digambarkan sebagai berikut:</div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh3Wla-6g3jwFUag8HNC1w-agGgTa4m0ApdnanrrtM0jTiH-1cQ4VRQvMYrXVIoTmA3ZV8hvtvJ4c7TsBwSKT-CDKclj8d7KOOdv2jfzK5M_rPUh7465Su1-CLogumtXL3LpNN4Cokr5gWS/s1600/Capture.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="302" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh3Wla-6g3jwFUag8HNC1w-agGgTa4m0ApdnanrrtM0jTiH-1cQ4VRQvMYrXVIoTmA3ZV8hvtvJ4c7TsBwSKT-CDKclj8d7KOOdv2jfzK5M_rPUh7465Su1-CLogumtXL3LpNN4Cokr5gWS/s320/Capture.JPG" width="320" /></a></div>
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Gambar 4.1 Hubungan masalah praktis dan masalah riset </div>
<br />Kita tidak selalu menuliskan solusi dari permasalahan yang dihadapi, tetapi kita harus menuliskannya jika ingin meyakinkan orang lain bahwa kita telah menyelesaikan suatu masalah penting untuk mereka. <br /><br />Ada perbedaan antara masalah praktis dengan masalah riset: <br /><ul>
<li>Masalah praktis berasal dari lapangan dan membutuhkan pengorbanan (uang, waktu, dll). Kita menyelesaikan suatu masalah praktis dengan mengubah sesuatu yang ada di lapangan, dan melakukan sesuatu terhadapnya.</li>
<li>Masalah riset berasal dari dalam pikiran kita, diluar ketidaklengkapan pengetahuan atau pengertian yang salah. </li>
</ul>
Kita dapat membentuk sebuah masalah riset karena ingin menyelesaikan masalah praktis, tetapi kita tidak bisa langsung menyelesaikan masalah praktis dengan menyelesaikan masalah riset. Kita dapat menggunakan solusi masalah riset sebagai masalah praktis. Kita menyelesaikan masalah riset dengan tidak melakukan perubahan di lapangan, tetapi dengan mempelajari lebih tentang sesuatu atau mengerti lebih baik tentang hal itu. <br /><br />Peneliti yang berpengalaman biasanya membicarakan masalah riset mereka dengan cara yang singkat yang dapat dijelaskan hanya sebagai topik, sedangkan para peneliti pemula bingung tentang topik yang harus dibaca dan masalah yang harus diselesikan. Kita akan membuang waktu para pembaca apabila tidak bisa membedakan antara topik dengan masalah. <br /><br />Kita telah membedakan antara masalah praktis dan masalah dan masalah riset. Keduanya mempunyai bentuk yang sama, yang terdiri dari 2 elemen: <br /><ul>
<li>Suatu situasi atau kondisi tertentu (condition)</li>
<li>Konsekuensi yang tidak diharapkan (cost) </li>
</ul>
Ketika kita berpikir bahwa kita telah menemukan suatu masalah, kita harus yakin bahwa kita mampu mengidentifikasi dan menjelaskan sebuah situasi dengan dua bagian ini: sebuah keadaan yang harus diselesaikan dan harga keadaan tersebut yang tidak ingin alami. Semakin besar konsekuensi yang akan kita alami, maka semakin signifikan masalah tersebut. <br /><br /> Masalah praktis dan masalah riset dapat dibedakan menurut dua bentuk yang telah dijelaskan sebelumnya: <br /><ul>
<li>Condition: Situasi pada masalah praktis dapat berupa berbagai urusan, sedangkan masalah riset selalu didefinisikan sebagai suatu konsep yang dipersempit.</li>
<li>Cost: Konsekuensi dari masalah riset tidak berhubungan secara langsung dengan kondisi di lapangan. Konsekuensi langsung dari masalah riset selalu berupa ketidakpahaman yang lebih signifikan. Konsekuensi masalah praktis biasanya selalu <i>gambling</i>, kehilangan uang, kesempatan, dll. </li>
</ul>
Kita dapat menentukan jenis riset kedalam 2 kategori, yaitu: </div>
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<li>Riset terapan: Riset jenis ini mempunyai solusi berupa aplikasi jelas terhadap masalah praktis. </li>
<li>Riset murni: Riset jenis ini tidak menghasilkan apalikasi untuk menyelesaikan masalah praktis, melainkan hanya untuk menimbulkan ketertarikan terhadap suatu kelompok peneliti. </li>
</ul>
Kita dapat menentukan apakah suatu penelitian merupakan sebuah riset terapan atau riset murni dengan menggunakan 3 buah parameter: <i>topic</i>, <i>question</i>, dan <i>rationale</i>. Perbandingan antara riset terapan dengan riset murni dapat dilihat pada tabel 1. Perbedaan antara riset murni dan riset terapan terdapat pada parameter rationale dimana konsekuensi riset murni bersifat konseptual, sedangkan konsekuensi riset terapan bersifat nyata. <br /><br />Setelah kita mengetahui jenis dan karakteristik masalah dalam melakukan riset, kita harus mampu menemukan sebuah masalah riset. Apa yang membedakan peneliti hebat dengan kita adalah mereka mempunyai pemikiran brilian, ketangkasan, dan keberuntungan dalam menghadapi penghalang pada masalah yang mempunyai solusi yang dapat membuat semua orang dapat memandang dunia dalam cara yang baru, sedangkan kita dapat menyadari suatu masalah yang bagus ketika kita berada didalamnya. <br /><br /><!--[if gte mso 9]><xml>
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<b><span style="mso-ansi-language: EN-US; mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;">Tabel </span></b><b><span lang="IN" style="mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;">4.</span></b><b><span style="mso-ansi-language: EN-US; mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;">1</span></b><span style="mso-ansi-language: EN-US; mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;"> Perbandingan riset murni dan riset
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<b><span style="color: black; mso-ansi-language: EN-US; mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin; mso-themecolor: text1;">Riset Murni</span></b></div>
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<b><span style="color: black; mso-ansi-language: EN-US; mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin; mso-themecolor: text1;">Riset Terapan</span></b></div>
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<span style="color: black; mso-ansi-language: EN-US; mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin; mso-themecolor: text1;">What we are studying</span></div>
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<span style="color: black; mso-ansi-language: EN-US; mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin; mso-themecolor: text1;">Why we are studying that</span></div>
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<span style="color: white; mso-ansi-language: EN-US; mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin; mso-themecolor: background1;">Rationale</span></div>
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<span style="color: black; mso-ansi-language: EN-US; mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin; mso-themecolor: text1;">What we want to know</span></div>
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<span style="color: black; mso-ansi-language: EN-US; mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin; mso-themecolor: text1;">What we want to do</span></div>
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<![endif]--><br />Menemukan suatu masalah baru atau mengklarifikasi masalah yang telah ada merupakan suatu cara yang lebih pasti untuk lebih terkenal atau lebih beruntung dibandingkan menyelesaikan masalah yang telah ada. Ada beberapa cara yang dapat digunakan untuk menemukan suatu masalah: <br /><ul>
<li>Meminta bantuan orang lain: Kita dapat bertanya kepada orang-orang disekitar kita yang tertarik dengan topik dan pertanyaan yang kita punya. Ketika pembimbing kita membantu kita mendefinisikan masalah riset kita, sebaiknya kita tidak membatasi diri pada hal itu saja, melainkan berusaha mencari sumber yang lain sehingga kita dapat mendefinisikan sendiri masalah riset kita. </li>
<li>Mencari masalah saat kita membaca: Kita dapat menemukan suatu masalah saat membaca dengan kritis. Ketika kita tidak puas terhadap suatu penjelasan, menemukan sesuatu yang aneh, tidak jelas, dan membingungkan, kita menganggap hal itu juga dirasakan oleh pembaca yang lain. </li>
<li>Mencari masalah saat kita menulis: Pada saat kita menulis draft awal, kita mencurahkan segenap pemikiran kita sampai pada halaman terakhir. Setelah itu, kita mulai memformulasikan klaim akhir yang dapat dijadikan penyelesaian terhadap maslah riset yang belum kita tentukan. </li>
</ul>
Setelah menyelesaikan draft pertama, kita sebaiknya melihat dengan seksama pada dua atau tiga halaman terkahir : </div>
<div style="text-align: justify;">
<ul>
<li>Lihat poin utama laporan kita, kalimat yang menyatakan klaim utama.</li>
<li>Selanjutnya lihat tanda-tanda yang menyatakan bahwa kita telah menyelesaikan suatu puzzle, menemukan sesuatu yang belum diketahui.</li>
<li>Lalu mencoba mempertanyakan suatu pertanyaan yang sulit, apakah poin utama kita dapat member jawaban yang masuk akal. </li>
</ul>
Ketika kita berhasil melakukan ketiga hal diatas, kita telah mampu mendefinisikan masalah riset kita, apa yang tidak kita ketahui, tetapi ingin kita ketahui. Setiap masalah pasti berbeda, tetapi dapat dikelompokkan kedalam beberapa kategori yang biasa ditentukan berdasarkan kontradiksi yang dirasakan para peneliti.</div>
<div style="text-align: justify;">
</div>
<div style="text-align: justify;">
Referensi: The Craft of Research </div>
<div style="text-align: justify;">
</div>
</div>
muhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.com0tag:blogger.com,1999:blog-232959206540055696.post-8285107673055651752015-12-08T20:21:00.000+07:002015-12-08T20:57:39.543+07:00Penelitian, Peneliti, Dan Pembaca: Memulai Penelitian<div dir="ltr" style="text-align: left;" trbidi="on">
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<div style="text-align: justify;">
Jika kita pertama kali memulai suatu proyek penelitian, tugas yang pertama kali mungkin membebani kita adalah: Bagaimana mencari sebuah topik? Dimana mencari informasi yang mendukung? Bagaimana kita mengorganisasinya setelah kita menemukannya? Setelah kita menuliskan dalam sebuah paper penelitian dalam sebuah kelas writing, ide-ide yang lain juga masih tetap membebani kita karena kita sekarang akan mengerjakan sesuatu yang nyata untuk pertama kalinya. Bahkan seorang peneliti yang berpengalaman akan merasa khawatir ketika mengambil sebuah proyek penelitian baru, terutama jika proyeknya benar-benar baru. Akan tetapi seorang peneliti yang berpengalaman mengetahui apa yang akan terjadi kedepannya yaitu kerja keras, dan juga kenikmatan dalam mengejarnya, frustasi tetapi juga kepuasan, kebingungan tetapi juga percaya diri, yang akhirnya itu akan datang secara bersamaan.</div>
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<a name='more'></a><br />
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<b>Membuat Perencanaan</b><br />
Menulis untuk berbagai macam jenis proyek dimulai dengan sebuah perencanaan untuk membuat sebuah dokumen dengan format tertentu dan juga mempunyai bentuk format dari generasi-generasi penulis yang berpengalaman. Para Penulis menggunakan format-format tersebut tidak hanya untuk menyenangkan para editor dan supervisor, akan tetapi juga untuk menghindari memiliki banyak format ketika menemukan sebuah penemuan baru dan juga untuk membuat pembaca dapat mengenali objektif dari penulis. <br />
<b><br />Nilai Kegunaan Sebah Penelitian</b><br />
Jawaban yang paling mungkin dan idealis adalah penelitian memberikan rasa kepuasan dari menyelesaikan sebuah teka-teki, kepuasan dalam menemukan sesuatu hal yang baru, sesuatu yang orang lain tidak tahu, dan terakhir memberikan kontribusi kepada ilmu pengetahuan manusia. <br />
<br />
<b>Kenapa Melakukan Penelitian </b><br />
Penelitian adalah mengumpulkan informasi yang kita butuhkan untuk menjawab sebuah pertanyaan dan juga menolong kita memecahkan suatu masalah. Ketika sebagian besar dari kita melakukan penelitian setiap hari, beberapa diantaranya telah menulis apa yang telah kita temukan karena penelitian biasanya bertujuan untuk diri kita pribadi. Walaupun begitu kita juga harus tergantung dari penelitian orang lain yang juga menuliskan hasil penemuannya untuk mengantisipasi bahwa suatu saat kita akan membutuhkannya juga untuk menyelesaikan permasalahan kita. Penelitian dilakukan oleh orang lain akan menentukan kepercayaan kita. Tanpa adanya publikasi hasil riset yang memadai, kita akan terasa terpenjara oleh apa yang kita lihat dan kita dengar, terkunci dalam opini yang bersifat sementara. <br />
<br />
<b>Kenapa Kita Menulisnya </b><br />
Ketika kita melaporkan hasil penelitian, sebagian besar dari kita harus memenuhi sejumlah besar persyaratan yang aneh dan juga kompleks, dan sebagian besar kita juga tahu bahwa penelitian tidak hanya dibaca oleh dunia, tetapi juga oleh guru kita. Seandainya guru kita menunjuk buku-buku yang tepat, tentu kita akan berkonsentrasi fokus mempelajarinya. Apakah yang saya dapat dari menulis penelitian saya daripada hanya untuk sekedar membuktikan bahwa saya mampu melakukannya? <br />
<br />
<b>Menulis untuk Diingat </b><br />
Alasan pertama kita menulis apa yang kita temukan adalah hanya untuk mengingatnya. Ikatlah ilmu dengan menuliskannya. (Ali bin Abi Thalib)<br />
<br />
<b>Menulis untuk Dimengerti </b><br />
Alasan kedua kita menulis adalah untuk membuat lebih jelas hubungan dari ide-ide kita. <br />
</div>
<div style="text-align: justify;">
<b>Menulis untuk Mendapatkan Perspektif (Sudut Pandang) </b><br />
Alasan Ketiga kita menulis adalah setelah mendapatkan pemikiran yang dikeluarkan dari kepala dan dituangkan dalam kertas, kita akan melihatnya lebih jelas, dan akan lebih terang dan biasanya tidak sehebat dari ide sewaktu masih di dalam kepala. <br />
<b><br />Kenapa Kita Menjadikannya dalam Kertas yang Formal? </b><br />
Alasan terbesar kita melaporkan penelitian kita dalam bentuk yang pembaca harapkan (formal) adalah karena menulis untuk orang lain akan lebih banyak tuntutan daripada untuk diri kita pribadi. Ini akan memebuat para pembaca membaca ide-ide kita menjadi lebih jelas sesuai dengan pengetahuan dan harapan dari pembaca kita, tidak hanya untuk menguji ide-ide, tetapi juga membantu pembaca kita turut berkembang. </div>
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<br /></div>
<div style="text-align: justify;">
Referensi: The Craft Of Research</div>
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</div>
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</div>
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</div>
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<br /></div>
</div>
muhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.com0tag:blogger.com,1999:blog-232959206540055696.post-87124488629637695402015-12-07T04:54:00.004+07:002015-12-08T20:59:54.271+07:00Mengembangkan Pertanyaan Dari Suatu Topik<div dir="ltr" style="text-align: left;" trbidi="on">
<div style="text-align: justify;">
<b>1 Ketertarikan (Minat), Topik, dan Permasalahan </b><br />
Mencari topik adalah langkah pertama (lihat tips mencari topik di <a href="http://sentroino.blogspot.co.id/2015/12/tips-cepat-menemukan-topik-akademik.html" target="_blank">sini</a>), janganlah berasumsi setelah kita mendapatkan topik, kita hanya mencari informasi dan melaporkan hasil temuan kita. Peneliti melakukan lebih daripada hanya menggali informasi dan melaporkannya. Mereka menggunakan informasi tadi untuk menjawab pertanyaan tentang topik mereka dan memberi semangat mereka untuk terus bertanya. Pada awalnya pertanyaan tadi menggugah rasa ingin tahu peneliti itu sendiri, tetapi pada beberapa point seorang peneliti harus memutuskan apakah pertanyaan-pertanyaan dan jawabannya sangat berarti; pertama buat peneliti itu sendiri, kemudian akhirnya kepada yang lain. </div>
<a name='more'></a>Pada point ini, peneliti harus melihat tugas yang dibebankan kepadanya dengan pandangan berbeda; tidak hanya untuk menjawab sebuah pertanyaan, akan tetapi mengemukakan dan menjawab sebuah permasalahan yang dia rasa orang lain perlu mengakuinya sebagai solusi yang berharga. <br />
<br />
Proses yang harus dilakukan kira-kira adalah seperti ini:<br />
<ul style="text-align: justify;">
<li>Carilah topik yang menarik di daerah subjek yang luas.</li>
<li>Mempersempit topik yang disukai menjadi topik yang masuk akal. </li>
<li>Pertanyakan topik tersebut dalam beberapa sudut pandang. </li>
<li>Jelaskan alasan rasional projek/penelitian kita. </li>
</ul>
<div style="text-align: justify;">
<b>2. Dari Topik yang Disukai</b></div>
<ul style="text-align: justify;">
<li>Carilah beberapa interest yang sangat kita sukai.</li>
<li>Buatlah beberapa list topik yang ingin kita pelajari.</li>
<li>Bila masih buntu, carilah ke sumber-sumber yang ada dan pelajari batasan (kelebihan dan kekurangan) dari daftar pustaka. </li>
</ul>
<div style="text-align: justify;">
<b>3. Dari Topik yang Umum Menjadi Lebih Sempit </b></div>
<ul style="text-align: justify;">
<li>Ambillah topik yang luas dari sumber yang bahkan mungkin kurang dari 5 kata.</li>
<li>Persempit topik dengan memodifikasi kata atau kalimatnya. </li>
<li>Topik yang sempit (spesifik) akan lebih mudah dikenali gaps (celah), inconsistencies (Ketidakteraturan), dan puzzle (teka-teki) untuk dapat kita pertanyakan. </li>
<li>Topik yang terlalu khusus akan mempersulit memperoleh daftar pustaka. </li>
</ul>
<div style="text-align: justify;">
<b>4. Dari Topik yang Lebih Sempit menjadi Pertanyaan. </b></div>
<ul style="text-align: justify;">
<li>Memulai tahap ini ketika telah dirasa “menarik” dan “menjanjikan”.</li>
<li>Ingat pertanyaan adalah bagian penting. Riset adalah sesuatu yang tidak kita ketahui tetapi harus diketahui dan kerjakan. </li>
<li>Mulailah dengan: Apa, siapa, kapan dan dimana? </li>
</ul>
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Kita dapat mengorganisasi pertanyaan kita dari 4 hal: </div>
<ul style="text-align: justify;">
<li>Dimana posisi (bagian) topik kita jika dibandingkan topik yang lebih luas?</li>
<li>Bagaimana sejarah dan perubahannya?</li>
<li>Bagaimana kategori dan karakteristiknya jika dibandingkan dengan karakteristik yang lebih umum?</li>
<li>Apa kegunaannya? </li>
</ul>
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<br />
<i>4.1 Mengidentifikasi Bagian-Bagian dan Keseluruhannya. </i></div>
<ul style="text-align: justify;">
<li>Pertanyakan topik kita sehingga dapat dianalisa bagian-bagiannya dan dapat dievaluasi hubungan antar bagian tadi.</li>
<li>Pertanyakan topik kita sehingga dapat diidentifikasi sebagai komponen dalam sistem yang lebih luas. </li>
</ul>
<div style="text-align: justify;">
<i>4.2 Mengusut Sejarah dan Perubahan-Perubahannya </i> </div>
<ul style="text-align: justify;">
<li>Cari sejarah dan perubahan topik kita.</li>
<li>Carilah sejarah topik kita dalam konteks yang lebih luas. </li>
</ul>
<div style="text-align: justify;">
<i>4.3 Mengidentifikasi Kategori dan Karakteristiknya </i></div>
<ul style="text-align: justify;">
<li>Pertanyakan topik kita sehingga diketahui besar variasinya (dimana perbedaannya dengan topik yang lain).</li>
<li>Pertanyakan topik itu sehingga posisi topik kita dapat ditentukan jika dibandingkan topik yang lebih luas. (Apakah sama atau tidak dengan yang lain). </li>
</ul>
<div style="text-align: justify;">
<i>4.4 Memperkirakan Kegunaannya </i></div>
<ul style="text-align: justify;">
<li>Carilah kegunaan topik itu, apakah bermanfaat bagi orang lain.</li>
<li>Carilah apakah bagian-bagian topik kita ada bermanfaat? Atau ada yang lebih baik? </li>
</ul>
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<i>4.5 Mereview dan Mengatur Kembali Jawaban-Jawabannya </i><br />
<br />
Ketika kita sudah melakukan ini, maka ini adalah suatu langkah awal yang besar dari projek/ penelitian kita dari sekedar hanya mengumpulkan data. <br />
<br />
<b>5. Dari Pertanyaan kepada Signifikansi </b></div>
<ul style="text-align: justify;">
<li>Berikan judul pada topik kita</li>
<li>Usulkan sebuah pertanyaan </li>
<li>Berikan motivasi terhadap pertanyaan itu</li>
</ul>
<div style="text-align: justify;">
<i>Referensi: The Craft of Research </i></div>
</div>
muhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.com0tag:blogger.com,1999:blog-232959206540055696.post-33780068860601649622015-12-07T04:19:00.001+07:002015-12-07T04:19:33.636+07:00Tips Cepat Menemukan Topik Akademik Maupun Umum<div dir="ltr" style="text-align: left;" trbidi="on">
<div style="text-align: justify;">
Untuk Topik akademik yang fokus pada pelajaran bidang tertentu, silahkan lakukan tips berikut: </div>
<ol style="text-align: justify;">
<li>Baca-baca buku pelajaran / kuliah satu tingkat lebih tinggi daripada yang kita ketahui. Jangan lupa mempelajari soal-soal.</li>
<li>Menghadiri kuliah publik di sekitar kita dan mendengarkan sesuatu yang kita tidak setuju, tidak mengerti, atau yang ingin kita ketahui. </li>
<li>Membaca topik-topik terkini terutama bibliografi (artikel) dan abstrak. </li>
<li>Membaca ensiklopedia yang berhubungan dengan topik yang kita pelajari. </li>
<li>Menanyakan pembimbing kita tentang topik yang diperebutkan (hangat) dalam lingkungannya. </li>
<li>Jika kamu mempunyai akses ke internet, carilah daftar khusus yang menarik perhatian kita dan sangat memancing perhatian sehingga ada forum diskusi. </li>
</ol>
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<a name='more'></a></div>
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Sedangkan untuk topik umum,</div>
<ol style="text-align: justify;">
<li>Berfikirlah tentang minat yang kita miliki dan telusuri asal-usulnya atau bagaimana jika dipraktekkan dalam budaya (domain) lainnya.</li>
<li>Telusuri tentang aspek yang khas sebuah negara yang kita hendak kunjungi. </li>
<li>Berjalan-jalan ke museum apa saja, sehingga kita menemukan apa yang kita inginkan dan apa yang kita ingin ketahui. </li>
<li>Berjalan-jalan ke pusat perbelanjaan atau pertokoan dan bertanya pada diri kita bagaimana barang tersebut dibuat? Atau memikirkan siapa yang mempunyai ide membuat barang tersebut tersebut? </li>
<li>Bukalah Koran, terutama di bagian muka, sampai kita berhenti pada sesuatu atau menemukan suatu hal. Jika kita mempunyai akses koran “New York Times”, lihatlah bagian muka dan review buku-buku pada hari minggu. </li>
<li>Pergilah ke toko buku yang berisi majalah-majalah besar dan telusuri. Belilah buku-buku yang terlihat teknis dan menarik. </li>
<li>Lihatlah beberapa majalah yang populer yang kita temukan di ruang tunggu , seperti “Reader’s Digest”, untuk sebuah artikel yang mempunyai klaim yang penting tentang kesehatan, sosial, atau hubungan personal yang berdasarkan pada bukti-bukti. Cari tahu apakah itu benar. </li>
<li>Setel TV kita pada program interview atau wawancara radio sampai kita menemukan sesuatu yang tidak setuju dengannya. Kemudian tanya diri kita dimana kita dapat menemukan informasi yang cukup untuk menyanggahnya. </li>
<li>Coba pikirkan kembali terakhir kalinya kita berdiskusi hangat tentang informasi yang penting dan merasa frustasi karena kita tidak mempunyai fakta yang dibutuhkan. </li>
<li>Pikirlah suatu hal yang kamu percaya akan tetapi kebanyakan orang tidak. Kemudian tanyakan apakah ada isu yang demikian dan kita dapat menemukan bukti yang cukup untuk meyakinkan orang lain. </li>
<li>Pikirkan tentang sebuah kepercayaan umum dimana orang-orang pada menerima begitu saja tetapi tidak dengan kita. </li>
<li>Bacalah sepintas topik utama di beberapa bibliografi (artikel). </li>
<li>Berfikirlah tentang beberapa kontroversi yang populer dimana penelitian akan memudahkan kita mengklarifikasinya. </li>
<li>Carilah 5 atau 6 kawan dan berdiskusilah tentang sesuatu yang semuanya ingin kita ketahui. </li>
</ol>
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Sudah dapat ide? alhamdulillah</div>
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<br /></div>
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Referensi: The Craft of Research </div>
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<br /></div>
</div>
muhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.com0tag:blogger.com,1999:blog-232959206540055696.post-61868567346056019302015-12-06T07:32:00.001+07:002015-12-08T20:58:46.016+07:00Sending Data From Arduino To Matlab Via USB Without Additional Tool<div dir="ltr" style="text-align: left;" trbidi="on">
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<span class="" id="result_box" lang="en"><span class="hps">This</span> <span class="hps">brief</span> <span class="hps">tutorial</span> <span class="hps">discussed</span> <span class="hps">the</span> <span class="hps">integration of</span> <span class="hps">Matlab</span> <span class="hps">2010a</span> <span class="hps">and</span> <span class="hps">Arduino</span> <span class="hps">Uno</span> development board. <span class="hps">Analog</span> <span class="hps">signals</span> <span class="hps">coming from</span> <span class="hps">the sensor</span> <span class="hps atn">(</span>in this case <span class="hps">used</span> <span class="hps">a light sensor</span>) <span class="hps">is processed</span> <span class="hps">by the</span> <span class="hps">arduino</span> <span class="hps">into a digital signal</span>. <span class="hps">The signal then</span> <span class="hps">transferred</span> <span class="hps">by the</span> <span class="hps">Arduino</span> <span class="hps">via the USB port</span> <span class="hps">to the</span> <span class="hps">PC</span>. <span class="hps">Matlab</span> <span class="hps">software</span> is <span class="hps">set up to</span> <span class="hps">read the</span> <span class="hps">data transferred</span> <span class="hps">via USB</span> <span class="hps">and</span> <span class="hps">visualize</span> <span class="hps">the results</span> <span class="hps">using the</span> <span class="hps">"plot"</span> <span class="hps">command</span>. <span class="hps">This tutorial</span> <span class="hps">uses only</span> <span class="hps">the Arduino</span> <span class="hps">Uno</span> <span class="hps">and</span> <span class="hps">Matlab</span> <span class="hps">without</span> <span class="hps">additional software</span>, <span class="hps">making it very</span> <span class="hps">easy</span> <span class="hps">to implement.</span></span></div>
<div style="text-align: justify;">
<span class="" id="result_box" lang="en"><span class="hps"></span></span></div>
<a name='more'></a><br />
<b>Code for Arduino</b><br />
Open your Arduino IDE, use the code below<br />
<br />
<span style="font-family: "courier new" , "courier" , monospace;"><span style="font-size: small;">#include <SoftwareSerial.h> <br /> float sensorPin = A0; <span style="color: #38761d;">// I use potensiometer as input and set it on analog pin </span><br /> <br /> float sensorValue = 0; //declare SensorValue as float with initial value zero<br /> <br />void setup() { <br /> <br /> Serial.begin(115200); <span style="color: #38761d;">//activate serial port wit 115200 baudrate, change the baudrate as you like, </span></span></span><span style="font-family: "courier new" , "courier" , monospace;"><span style="font-size: small;"><span style="color: #38761d;"><span style="font-family: "courier new" , "courier" , monospace;"><span style="font-size: small;">it will effect the speed of visualization in Matlab</span></span> </span><br /> } <br /> <br /> void loop() { <br /> <br /> sensorValue = analogRead(sensorPin); <span style="color: #38761d;">// reading analog value from sensorPin, in this case A0</span></span></span><br />
<br />
<span style="font-family: "courier new" , "courier" , monospace;"><span style="font-size: small;">Serial.println(sensorValue); <span style="color: #38761d;">// sending the value to serial port (USB) </span><br /> <br /> delay(200);// <span style="color: #38761d;">give some delay, it also effect the speed of visualization in Matlab</span></span></span><br />
<span style="font-family: "courier new" , "courier" , monospace;"><span style="font-size: small;">}</span></span><br />
<br />
<br />
<div style="text-align: justify;">
After you done with the code, compile and just upload it to Arduino</div>
<br />
<b>Code for Matlab </b><br />
While for the Matlab you can use this code, click file-new-script(m-file), and paste it<br />
<span style="font-size: xx-small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;"><span style="font-size: x-small;"></span><span style="font-size: x-small;"> </span></span></span></span><span style="font-family: "courier new" , "courier" , monospace;"><br />s = serial('COM20'); <span style="color: #38761d;"> %make sure you put the same port with your Arduino device</span></span><br />
<span style="font-family: "courier new" , "courier" , monospace;">set(s, 'InputBufferSize', 256); <br /> <br /> set(s, 'BaudRate', 115200); </span><span style="font-family: "courier new" , "courier" , monospace;"><span style="color: #38761d;"><span style="font-family: "courier new" , "courier" , monospace;">%make sure you also put the same baudrate as your Arduino device</span></span> <br /> set(s, 'DataBits', 8); <br /> set(s, 'Parity', 'none'); <br /> set(s, 'StopBit', 1); <br /> set(s, 'FlowControl', 'hardware'); <span style="color: #38761d;">%do not use 'none', it will slowdown the process</span><br /> set(s, 'Timeout', 10); <br /> <br /> disp(get(s, 'Name')) <span style="color: #38761d;">%just to visualize the port configuration </span> <br /> prop(1)=(get(s, 'BaudRate')); <br /> prop(2)=(get(s, 'DataBits')); <br /> prop(3)=(get(s, 'StopBit')); <br /> prop(4)=(get(s, 'InputBufferSize')); <br /> disp(['Port Setup Done ', num2str(prop)]) <br /> <br /> fopen(s); <span style="color: #38761d;">% opening the port</span><br /> t=1; <br /> disp('start') <br /> </span><br />
<span style="font-family: "courier new" , "courier" , monospace;">while(t>0) <br /> data=fscanf(s, '%f'); <span style="color: #38761d;">%storing the received data to variable “data”</span> <br /> <br /> plot(t,data,'*') <span style="color: #38761d;">%visualize it in graph</span> <br /> axis ([t-20 t 0 1100]) <span style="color: #38761d;">%configuring X and Y axis boundaries</span></span><br />
<span style="font-family: "courier new" , "courier" , monospace;">hold on; <br /> t=t+1; <br /> drawnow; <br /> end<br /> <br /> fclose(s); <span style="color: #38761d;"> %closing the port </span><br /> clear s; <span style="color: #38761d;">%clear the variable s memory, just for refreshment of your PC</span></span><br />
<span style="font-family: "courier new" , "courier" , monospace;"><br /></span>
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<div style="text-align: justify;">
After you done with the Matlab Code, Run it. Matlab will visualize your port setting as shown in figure 1.</div>
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<div style="text-align: center;">
<span style="font-family: "courier new" , "courier" , monospace;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhyBYdiUNox-CTzd_afN8HiTtGS2cwthyphenhyphenggsDJHJbyv81x42ndHXWH0KW7doKYiVgOCmq8PPzMnJHq5roYHFEi_h_6JVtfgEeu3MaE7fdV3iSo6wACSdr_hBPUyfCMJVX7hLCgNFI0JmodF/s1600/CaptureA.JPG"><img border="0" height="128" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhyBYdiUNox-CTzd_afN8HiTtGS2cwthyphenhyphenggsDJHJbyv81x42ndHXWH0KW7doKYiVgOCmq8PPzMnJHq5roYHFEi_h_6JVtfgEeu3MaE7fdV3iSo6wACSdr_hBPUyfCMJVX7hLCgNFI0JmodF/s320/CaptureA.JPG" width="320" /></a></span></div>
<div style="text-align: center;">
Figure 1. Baudrate and serial port information (source: <a href="http://sentroino.blogspot.co.id/2015/12/pengiriman-data-dari-aruino-ke-matlab.html#more" target="_blank">link</a>)</div>
<br />
<div style="text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg7wPO1QKi9r6RJDOoQe5X1Ejd74zcRdN-413cNxZz6vp7edtZbzPrf5D2wKVP6TEw6Ks8qNA93ojp52XKWDtf4hhkb3dQEi6LiGqFH4_c4RF6pbYchK8jdxOZi67GQdDIlkbf0AlHnXgzq/s1600/CaptureB.JPG" imageanchor="1"><img border="0" height="261" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg7wPO1QKi9r6RJDOoQe5X1Ejd74zcRdN-413cNxZz6vp7edtZbzPrf5D2wKVP6TEw6Ks8qNA93ojp52XKWDtf4hhkb3dQEi6LiGqFH4_c4RF6pbYchK8jdxOZi67GQdDIlkbf0AlHnXgzq/s320/CaptureB.JPG" width="320" /></a> </div>
<div style="text-align: center;">
Figure 2. Real time Plot (source: <a href="http://sentroino.blogspot.co.id/2015/12/pengiriman-data-dari-aruino-ke-matlab.html#more" target="_blank">link</a>)</div>
<br />
While plot windows will appears after as shown in figure 2. Just try to change the analog input in your Arduino, the plot will also change. <span class="" id="result_box" lang="en"><span class="hps">Keep in mind</span> <span class="hps">that the</span> <span class="hps">plot</span> will<span class="hps"> not</span> <span class="hps">appear if</span> <span class="hps">the</span> <span class="hps">port</span> <span class="hps">is in use</span> <span class="hps">by</span> <span class="hps">another application</span>, including serial monitor on Arduino IDE, so you have to close it first and reset the arduino board. Piece a cake huh??</span><br />
<br />
<div style="text-align: justify;">
<span style="font-size: xx-small;">Reference:</span></div>
<span style="font-size: xx-small;">[1]http://www.mathworks.com/matlabcentral/answers/111231-real-time-data-acquisition-from-arduino-using-simulink <br />[2] http://billwaa.wordpress.com/2013/07/10/matlab-real-time-serial-data-logger/ <br />[3] http://playground.arduino.cc/Interfacing/Matlab <br />[4] sabakukyu.wordpress.com/2013/07/23/arduino-matlab-serial-plot/</span><span class="" id="result_box" lang="en"></span> <span style="font-size: xx-small;"></span><br />
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<span style="font-family: "courier new" , "courier" , monospace;"></span></div>
muhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.com0tag:blogger.com,1999:blog-232959206540055696.post-89233731779531893022015-12-04T08:48:00.000+07:002015-12-04T09:04:33.166+07:00Pengiriman Data Dari Aruino Ke Matlab Via USB Tanpa Software Tambahan<div dir="ltr" style="text-align: left;" trbidi="on">
<div style="text-align: justify;">
Dalam tutorial singkat ini dibahas mengenai integrasi perangkat lunak
Matlab 2010a dan perangkat keras Arduino Uno. Sinyal analog yang
bersumber dari sensor (dalam kasus ini digunakan sensor cahaya) diproses
oleh arduino menjadi sinyal digital. Sinyal tersebut kemudian
ditransfer oleh Arduino melalui port USB menuju PC. Program Matlab diset
untuk membaca data yang ditransfer melalui USB dan menvisualkan
hasilnya menggunakan command plot. Tutorial ini hanya menggunakan Arduino seri Uno dan Matlab tanpa software tambahan lainnya, sehingga sangat
mudah untuk dilakukan.</div>
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</div>
<a name='more'></a><br />
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</xml><![endif]--><b>Permasalahan dan signifikansi</b><br />
Data penelitian yang dikumpulkan secara berkala pada umumnya harus dianalisis terlebih dahulu agar didapatkannya kesimpulan penelitian yang diharapkan. Pengolahan data dapat dilakukan dengan menggunkan perangkat lunak,dalam kasus ini contohnya Matlab. Agar didapatkannya kemudahan dalam pengolahan data, maka diperlukan juga kemudahan secara teknis, artinya data yang didapatkan dari arduino bias diakses secara cepat dan akurat kedalam Matlab. Atas dasar tujuan tersebut maka diperlukan integrasi perangkat keras Arduino dan perangkat lunak Matlab melalui port USB, dengan cara ini transfer data dapat dilakukan setiap saat dan juga secara real-time. </div>
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<br /></div>
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<b>Pada Arduino</b></div>
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UnhideWhenUsed="false" Name="Colorful Grid Accent 6"/>
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UnhideWhenUsed="false" QFormat="true" Name="Subtle Reference"/>
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</xml><![endif]-->Untuk menjalankan eksperimen ini pada tahap awal arduino perlu di upload dengan program seperti berikut ini:</div>
<div class="MsoNormal" style="text-align: justify; text-indent: 28.35pt; text-justify: inter-ideograph;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN">#include
<SoftwareSerial.h></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN">float sensorPin = A0; <span style="color: #00b050;">//menentukan pin input analog</span></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN">float sensorValue = 0; <span style="color: #00b050;">//mendeklarasikan variable untuk menimpan nilai, dengan
nilai awal adalah 0</span></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN">void setup() { </span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN">Serial.begin(115200); <span style="color: #00b050;">//mengaktifkan port serial dengan baudrate 115200</span></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN">while (!Serial) {</span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN"> ; <span style="color: #00b050;">// menunggu
port serial terkoneksi (Needed for Leonardo only)</span></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN"> }</span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN">}</span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN">void loop() {</span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN"> int sensorValue = analogRead(sensorPin); <span style="color: #00b050;">// membaca nilai
dari sensor</span></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN"> </span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN">Serial.println(sensorValue); <span style="color: #00b050;">// menuliskan nilai yang terbaca dari sensor ke
port serial</span></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN">delay(200);<span style="color: #00b050;">// memberikan delay sebesar 0.2 detik, berpengaruh pada
cepat pembacaan sensor dan visualisasi pada Matlab</span></span></span></span></div>
<span style="font-size: xx-small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN">}</span></span></span><br />
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN"> </span></span></span></div>
<b><span style="font-size: xx-small;"><span style="font-family: "courier new" , "courier" , monospace;"></span></span>Pada Matlab</b><br />
<div style="text-align: justify;">
Sedangkan pada matlab dapat digunakan fitur m-file dan dijalankan program dengan script sebagai berikut<span style="font-size: xx-small;"><span style="font-family: "courier new" , "courier" , monospace;"></span></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<span style="font-size: xx-small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-size: xx-small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;"> <span style="font-size: small;"> </span><span style="font-size: small;">s = serial(</span></span><span style="font-size: small;"><span lang="IN" style="color: #a020f0;">'COM20'</span><span lang="IN" style="color: black;">); </span><span lang="IN" style="color: forestgreen;">%sesuaikan dengan settingan port
serial arduino anda</span><span lang="IN"></span></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;"> set(s, </span><span lang="IN" style="color: #a020f0;">'InputBufferSize'</span><span lang="IN" style="color: black;">, 256);</span><span lang="IN"></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;"> set(s, </span><span lang="IN" style="color: #a020f0;">'BaudRate'</span><span lang="IN" style="color: black;">,
115200);</span><span lang="IN"></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;"> set(s, </span><span lang="IN" style="color: #a020f0;">'DataBits'</span><span lang="IN" style="color: black;">, 8);</span><span lang="IN"></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;"> set(s, </span><span lang="IN" style="color: #a020f0;">'Parity'</span><span lang="IN" style="color: black;">, </span><span lang="IN" style="color: #a020f0;">'none'</span><span lang="IN" style="color: black;">);</span><span lang="IN"></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;"> set(s, </span><span lang="IN" style="color: #a020f0;">'StopBit'</span><span lang="IN" style="color: black;">, 1);</span><span lang="IN"></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;"> set(s, </span><span lang="IN" style="color: #a020f0;">'FlowControl'</span><span lang="IN" style="color: black;">, </span><span lang="IN" style="color: #a020f0;">'hardware'</span><span lang="IN" style="color: black;">); </span><span lang="IN" style="color: forestgreen;">%jangan pake none agar tidak
lambat</span><span lang="IN"></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;"> set(s, </span><span lang="IN" style="color: #a020f0;">'Timeout'</span><span lang="IN" style="color: black;">, 10);</span><span lang="IN"></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<br /></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;">
disp(get(s, </span><span lang="IN" style="color: #a020f0;">'Name'</span><span lang="IN" style="color: black;">)) </span><span lang="IN" style="color: forestgreen;">%tampilan
untuk konfigurasi serial</span><span lang="IN"></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;"> prop(1)=(get(s, </span><span lang="IN" style="color: #a020f0;">'BaudRate'</span><span lang="IN" style="color: black;">));</span><span lang="IN"></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;"> prop(2)=(get(s, </span><span lang="IN" style="color: #a020f0;">'DataBits'</span><span lang="IN" style="color: black;">));</span><span lang="IN"></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;"> prop(3)=(get(s, </span><span lang="IN" style="color: #a020f0;">'StopBit'</span><span lang="IN" style="color: black;">));</span><span lang="IN"></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;"> prop(4)=(get(s, </span><span lang="IN" style="color: #a020f0;">'InputBufferSize'</span><span lang="IN" style="color: black;">));</span><span lang="IN"></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;"> disp([</span><span lang="IN" style="color: #a020f0;">'Port Setup
Done '</span><span lang="IN" style="color: black;">, num2str(prop)])</span><span lang="IN"></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<br /></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;"> fopen(s); </span><span lang="IN" style="color: forestgreen;">%membuka
port yang telah ditentukan</span><span lang="IN"></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;"> t=1;</span><span lang="IN"></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;"> disp(</span><span lang="IN" style="color: #a020f0;">'start'</span><span lang="IN" style="color: black;">) </span><span lang="IN" style="color: forestgreen;">%menampilkan
tulisan “start”</span><span lang="IN"></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: blue;">while</span><span lang="IN" style="color: black;">(t>0)</span><span lang="IN"></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;"> data=fscanf(s, </span><span lang="IN" style="color: #a020f0;">'%f'</span><span lang="IN" style="color: black;">); </span><span lang="IN" style="color: forestgreen;">%menyimpan
angka yang diterima dari serial kedalam variable “data”</span><span lang="IN"></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;"> plot(t,data,</span><span lang="IN" style="color: #a020f0;">'*'</span><span lang="IN" style="color: black;">) </span><span lang="IN" style="color: forestgreen;">%menampilkan dalam grafik</span><span lang="IN"></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;"> axis ([t-20 t 0 1100]) </span><span lang="IN" style="color: forestgreen;">%syarat
batas sumbu-x dan sumbi-y pada plot</span><span lang="IN"></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;"> hold </span><span lang="IN" style="color: #a020f0;">on</span><span lang="IN" style="color: black;">;</span><span lang="IN"></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;"> t=t+1;</span><span lang="IN"></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;"> drawnow;</span><span lang="IN"></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: blue;">end</span><span lang="IN"></span></span></span></div>
<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;">
</span></span><br />
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<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;"> fclose(s); </span><span lang="IN" style="color: forestgreen;">%menutup
port yang digunakan</span><span lang="IN"></span></span></span></div>
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<span style="font-size: small;"><span style="font-family: "courier new" , "courier" , monospace;"><span lang="IN" style="color: black;"> clear </span><span lang="IN" style="color: #a020f0;">s</span><span lang="IN" style="color: black;">; </span><span lang="IN" style="color: forestgreen;">%menghapus nilai yang tersimpan
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Ketika script matlab dijalankan, maka akan muncul tampilan seperti gambar 1, tampilan tersebut bertujuan untuk menginformasikan kembali pada user mengenai baudrate dan port yang digunakan.</div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh9TOQiMG5EnowtZXyctOaELW9paOBgcXAqOcEH_IPqeDUD-RSKEeo2jOMLo6aeJ-UJ8pNROee1hMJIPcScmJ3gC5EEXVxdHlJCblL_haHkgUdq41m3exnYtEML0JzPp6QhogxMe0nl8exP/s1600/CaptureA.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="129" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh9TOQiMG5EnowtZXyctOaELW9paOBgcXAqOcEH_IPqeDUD-RSKEeo2jOMLo6aeJ-UJ8pNROee1hMJIPcScmJ3gC5EEXVxdHlJCblL_haHkgUdq41m3exnYtEML0JzPp6QhogxMe0nl8exP/s320/CaptureA.JPG" width="320" /></a></div>
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Gambar 1. Informasi baudrate dan serial port</div>
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Sedangkan plot akan muncul segera setelah tampilan awal, tampilannya adalah seperti gambar 2 dengan nilai yang selalu berubah sesuai nilai yang diberikan sensor. Perlu diketahui bahwa plot tidak dapat muncul apabila port yang dituju sedang digunakan oleh aplikasi lain. </div>
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Gambar 2 hasil plot secara real-time</div>
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<div style="text-align: justify;">
Data dari sensor yang terpasang pada perangkat keras arduino dapat divisualisasikan pada Matlab. Walau demikian masih terdapat beberapa kekurangan diantaranya adalah data yang ditampilkan oleh Matlab belum bisa dikategorikan sebagai data murni real-time dikarenakan adanya proses penyimpanan data oleh matlab kedalam variabel yang telah ditentukan. Kekurangan lain yang juga dampak dari proses penyimpanan tersebut adalah proses visualisasi pada matlab menjadi lebih lambat. Walaupun terdapat beberapa kekurangan, inti dari tujuan percobaan ini dapat tercapai, dan penggunaan matlab sebagai media analisis kini menjadi semakin lebih menarik, betul begitu?</div>
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</div>
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<span style="font-size: x-small;">Referensi:</span></div>
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<span style="font-size: x-small;">[1]http://www.mathworks.com/matlabcentral/answers/111231-real-time-data-acquisition-from-arduino-using-simulink <br />[2] http://billwaa.wordpress.com/2013/07/10/matlab-real-time-serial-data-logger/ <br />[3] http://playground.arduino.cc/Interfacing/Matlab <br />[4] sabakukyu.wordpress.com/2013/07/23/arduino-matlab-serial-plot/</span><!--[if gte mso 9]><xml>
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muhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.com8tag:blogger.com,1999:blog-232959206540055696.post-70433197070948711442015-12-04T07:47:00.001+07:002015-12-04T07:47:40.661+07:00Motor Ultra High Slip Sebagai Penggerak Pumping Unit<div dir="ltr" style="text-align: left;" trbidi="on">
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</xml><![endif]-->Jika kumparan stator dihubungkan ke sumber tiga phasa dan rotor merupakan rangkaian tertutup, maka tegangan induksi yang timbul pada kumparan rotor akan menimbulkan arus. Sesuai hukum Lorentz, arus yang berada pada medan magnet akan menghasilkan gaya (torsi). Jika rotor dalam keadaan bebas, otomatis rotor akan berputar [1]. Sesuai hukum lenz, rotor memiliki arah putaran sesuai dengan arah putaran medan magnet stator. Rotor akan mencapai kecepatan sebesar nr dimana kecepatan ini relatif lebih lambat dari kecepatan sinkron medan putar ns. Hal tersebut wajar karena apabila nr = ns maka tak akan ada tegangan terinduksi dan tak akan ada pula arus pada rangkaian rotor, dan jelas tak akan muncul pula torsi. Perbedaan antara kecepatan rotor nr dan kecepatan sinkron medan putar ns disebut slip dan didefinisikan</div>
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Sesuai dengan istilah yang dipergunakan, motor ultra high slip adalah sebuah motor listrik yang mampu menghasilkan nilai slip yang sangat besar melebihi slip pada motor NEMA (apakah itu motor NEMA silahkan lihat <a href="http://sentroino.blogspot.co.id/2015/11/motor-induksi-dan-karakteristiknya.html" target="_blank">disini</a>). Motor NEMA D merupakan motor dengan nilai slip terbesar, yakni berkisar sekitar 8%. Sedangkan motor ultra high slip mampu mencapai slip hingga 30% bahkan 54%. NEMA-D adalah motor sangkar bajing (squirrel cage) yang dirancang untuk mampu bertahan terhadap arus start penuh/tinggi pada lock-rotor torque tertentu dengan slip sekitar 5% . <br /><br />Dengan adanya nilai slip yang besar maka akan memungkinkan bagi rotor suatu motor induksi berputar dengan kecepatan yang relatif jauh lebih kecil dibandingkan kecepatan putar medan stator. Motor ultra high slip memiliki kecepatan minimal apabila motor mendapatkan beban puncaknya, yakni saat terjadinya siklus upstroke. Motor akan memiliki kecepatan maksimal apabila beban berkurang, hal ini dapat terjadi disaat siklus downstroke. <br /><br />Motor ultra high slip merupakan motor khusus yang digunakan untuk prime mover suatu beban yang tidak konstan, misalnya beban pada pumping unit. Secara umum motor ultra high slip memiliki 4 pilihan kecepatan yang mana kecepatan tersebut dapat diatur dengan mengubah koneksi input motor. Beberapa hal yang perlu diperhitungkan dalam pemilihan kecepatan motor adalah kekentalan minyak bumi serta besarnya produksi minyak pada suatu sumur.</div>
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<b>1. Konstruksi Rotor</b><br />Slip yang sangat besar pada motor mengakibatkan motor tersebut menyerap arus yang besar pula, hal ini terbukti apabila dilakukan analisa pada rangkaian ekivalen motor. arus yang besar pada motor akan mengakibatkan motor tersebut panas. Motor konvensional seperti NEMA D yang memiliki karakteristik torsi dan slip paling besar (kurang lebih slip 8%) mencegah terjadinya panas tersebut dengan menggunakan bahan kuningan ataupun tembaga pada bagian batang konduktor (rotor bar) di rotornya, tembaga memiliki tahanan dalam yang rendah dan dikenal baik sebagai bahan penghantar. Penggunaan tembaga mengakibatkan berkurangnya disipasi daya berupa panas di rotor. <br /><br />Namun lain halnya dengan motor ultra high slip, motor ini memiliki batang konduktor yang terbuat dari aluminium (alloy). Tujuannya adalah mengurangi jumlah arus yang mengalir pada rotor pada saat beban puncak. Aluminium dikenal kurang baik dalam menghantarkan arus karena tahanan dalamnya yang tinggi. Akibat dari penggunaan aluminium adalah terdapat disipasi daya berupa panas yang cukup besar pada rotor. <br /><br />Panas pada rotor tidak dapat dibiarkan, melainkan harus dibuang. Untuk mempercepat pembuangan panas, batang konduktor pada rotor dibuat dengan dimensi pipih dan lebar, sehingga perpindahan panas dari batang konduktor menuju Badan Rotor menjadi lebih cepat. Pada motor konvensional batang konduktor adalah berdimensi bulat</div>
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Di samping bentuk batang konduktor yang pipih, beberapa rotor dari motor ultra high slip juga memiliki lubang yang berguna sebagai jalur aliran udara, sehingga mempercepat transfer panas dari rotor ke udara.</div>
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<br />Motor ultra high slip adalah motor dengan desain open drip proof, yakni udara dari luar dapat mengalir melalui celah udara motor sehingga membantu pendinginan motor melalui pertukaran udara. </div>
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<b>2. Karakteristik Motor Ultra High Slip</b><br /><i>a. Kabel Input Motor </i><br />Hal yang membedakan motor penggerak pumping unit dengan motor lainnya adalah adanya 12 kabel input daya pada motor (tidak termasuk 6 buah kabel menuju control panel). Sedangkan pada motor biasa hanya terdapat enam atau tiga kabel input daya. Motor dengan enam kabel daya dapat dikoneksikan secara wye maupun delta atau gabungan keduanya. Motor dengan 3 buah kabel input memiliki hanya satu koneksi, bisa wye saja atau delta saja. Dengan adanya 12 kabel ini maka motor dapat dirangkai dengan empat variasi koneksi, yaitu koneksi delta, wye-delta, delta-wye, dan wye. Bila diperlukan bahkan bisa sampai 8 jenis koneksi, namun kita tetap mengfokuskan pada yang empat macam saja. Empat macam koneksi tersebut akan menghasilkan empat buah macam nilai torsi maupun empat macam nilai slip.<br clear="ALL" style="mso-ignore: vglayout;" />
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhjiFmml_Ht3JHrg-qhIjre31Vzr2nFlmh4GbFKsXjAEuY0c6Ctc3zb_kRdVzMlLFv2ckc7EvepA5obVoCqwfTVetguJkY5ebxi7LGQNds90MfpKdzkaNEPlijHP3B1Gy8HxQhsKJcQ7P3F/s1600/Capture2.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="181" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhjiFmml_Ht3JHrg-qhIjre31Vzr2nFlmh4GbFKsXjAEuY0c6Ctc3zb_kRdVzMlLFv2ckc7EvepA5obVoCqwfTVetguJkY5ebxi7LGQNds90MfpKdzkaNEPlijHP3B1Gy8HxQhsKJcQ7P3F/s320/Capture2.JPG" width="320" /></a></div>
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Gambar 4.5 (a). Input 12 kabel (b). Input 9 kabel dengan label nomor </div>
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(c). Input 9 kabel dengan label U,V,dan W. </div>
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<br />Tidak semua motor pumping unit memiliki 12 kabel input. Beberapa pabrik telah mengkoneksikan motornya dari dalam sejak proses penggulungan sehingga kabel input motor hanya 9 buah. Untuk lebih jelasnya dapat diperhatikan gambar 4.5. <br /><br />Tiap fasa dari gulungan stator motor terdapat dua buah gulungan, yaitu 1-4 dan 7-10 untuk phasa a, 2-5 dan 8-11 untuk phasa b, serta 3-6 dan 9-12 untuk phasa c. Jika ujung 4 digabung dengan 7, ujung 5 digabung dengan 8, dan ujung 6 digabung dengan ujung 9, maka motor hanya akan memiliki 9 keluaran kabel, perhatikan gambar (b). Sebagian besar industri motor telah melakukan penggabungan tersebut sejak masa penggulungan. Dua buah gulungan pada tiap fasa memiliki nilai resistansi yang berbeda. Umumnya gulungan 4-7, 5-8, dan 6-9 memiliki nilai resistansi yang relatif lebih besar daripada 1-4, 2-5, dan 3-6. pada umumnya rasio gulungannya adalah 1:2 atau 1:3 <br /><i><br />b. Variasi Kecepatan Motor </i><br />Hal yang menjadi pertimbangan dasar dalam perancangan motor penggerak pumping unit adalah, bagaimana caranya agar ketika motor mendapati beban terbesar maka kecepatan motor akan berkurang, dan ketika motor mendapati beban minimal maka kecepatan kembali normal. Apabila pertimbangan tersebut dapat diterapkan maka tidak diperlukan suatu motor dengan Horsepower yang besar sebagai penggerak pumping unit. Motor NEMA D memiliki variasi kecepatan yang rendah antara beban maksimal dan beban minimalnya. <br /><br />Motor ultra high slip memiliki variasi kecepatan yang relatif jauh lebih besar daripada motor NEMA D. Hal ini dipengaruhi oleh rancangan rotor dari motor tersebut. Seperti yang telah disinggung sebelumnya, motor NEMA D memiliki batang konduktor rotor dengan bahan tembaga, sedangkan motor ultra high slip menggunakan aluminium sebagai batang konduktor pada rotor. Aluminium memiliki tahanan dalam yang relatif lebih tinggi dari tembaga. Akibatnya arus yang melewati rotor motor ultra high slip menjadi lebih kecil. arus yang lebih kecil mengakibatkan gaya putar rotor juga berkurang.</div>
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<br /><b>3. Empat Mode Torsi </b></div>
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Telah kita singgung sebelumnya bahwa motor ultra high slip memiliki empat buah variasi kecepatan, sehingga dapat terbentuk pula empat mode torsi. Adapun macam-macam dari mode tersebut, yakni:</div>
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<i>a. High Torque Mode </i><br /><div style="text-align: justify;">
arakteristik dari high torque mode yakni nilai slip yang mampu mencapai 15%, variasi kecepatan 25%, dan input motor diberi koneksi delta. Mode ini memiliki nilai torsi terbesar dan nilai slip terkecil jika dibandingkan dengan riga buah mode lainnya, berikut adalah gambar vektor tegangan saat high torque mode:</div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh06zBifz1t_oUqs6AdZFLcuNaytvmf-_hGbx02p0FNx8ZLKtT0A7Qbthptxg-shLojUB6VplepTj_PVvUR3r2wpn0a4fJKRWaYrzqT69iLkZ3UcdS2IvnNNAV8y4ZJUXhKiIkGAIqofGER/s1600/Capture3.JPG" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh06zBifz1t_oUqs6AdZFLcuNaytvmf-_hGbx02p0FNx8ZLKtT0A7Qbthptxg-shLojUB6VplepTj_PVvUR3r2wpn0a4fJKRWaYrzqT69iLkZ3UcdS2IvnNNAV8y4ZJUXhKiIkGAIqofGER/s1600/Capture3.JPG" /></a></div>
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Gambar 4.6 Vektor pada high torque mode </div>
<br /><i>b. Medium Torque Mode </i><br /><div style="text-align: justify;">
Pada medium torque mode, nilai slip kurang lebih 18%, variasi kecepatan 30%, dan input motor adalah koneksi delta-wye sekaligus. Untuk lebih jelasnya perhatikan gambar vektor berikut: </div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgDdA7XKFU5ljAubKHdRAav_knbE5odMlucH_UDSlviP2zk1J6gHM9CRImjPSCEwDjv8wp397QT1GXfB7aS5XqsCWkiiAFEKX4IcrUNCFi0BAsKZ9DSzVl6OWyL5-bMm0dB0pjIVkSCAHqm/s1600/Capture4.JPG" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgDdA7XKFU5ljAubKHdRAav_knbE5odMlucH_UDSlviP2zk1J6gHM9CRImjPSCEwDjv8wp397QT1GXfB7aS5XqsCWkiiAFEKX4IcrUNCFi0BAsKZ9DSzVl6OWyL5-bMm0dB0pjIVkSCAHqm/s1600/Capture4.JPG" /></a></div>
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Gambar 4.7 Vektor pada medium torque mode </div>
<br /><i>c. Medium-Low Torque Mode </i><br /> <div style="text-align: justify;">
Mode ini memiliki torsi yang sedikit lebih kecil dari medium torque mode. Pada kondisi ini slip mencapai 22 %, sedangkan variasi kecepatan mencapai 38%. Koneksi yang digunakan adalah delta-wye sekaligus, berikut adalah gambar vektor medium low torque: </div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEifWbKswlrfwH1GdixtnwaIsJN90sAWYsc-wsGOa9Ky6vcBUeVDu6JLoZM-hyIldFkuXsasCU-ymgGlxQMTYFf6mmxKTyXbLVLjGHUOzGWxPaJFnrngO_B6OXOJKEQxu3aPFas3nQu-7Fj4/s1600/Capture5.JPG" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="318" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEifWbKswlrfwH1GdixtnwaIsJN90sAWYsc-wsGOa9Ky6vcBUeVDu6JLoZM-hyIldFkuXsasCU-ymgGlxQMTYFf6mmxKTyXbLVLjGHUOzGWxPaJFnrngO_B6OXOJKEQxu3aPFas3nQu-7Fj4/s320/Capture5.JPG" width="320" /></a></div>
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Gambar 4.8 Vektor pada medium low torque mode </div>
<br /><i>c. Low Torque Mode </i><br /><div style="text-align: justify;">
Dengan mode ini akan didapat torsi yang paling minimum pada sebuah motor. Slip mampu mencapai angka 30% dengan variasi kecepatan 50%. Koneksi yang digunakan adalah murni wye atau star. Berikut adalah gambar vektor tegangannya: </div>
<br /><div style="text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiJYHXRYHMyfOyvpYyQkQsjGwtkGggmVkB0HTyA-9FXwYPi00nWnYocHzlHvuEcoIt-63r2dQBoJBhE247LSqZGU0OryMNOOUlwy3ORy-2cJ-Ya1aGf17IOiJD0ZmDUdsbIYZircGTT_jez/s1600/Capture6.JPG" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="287" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiJYHXRYHMyfOyvpYyQkQsjGwtkGggmVkB0HTyA-9FXwYPi00nWnYocHzlHvuEcoIt-63r2dQBoJBhE247LSqZGU0OryMNOOUlwy3ORy-2cJ-Ya1aGf17IOiJD0ZmDUdsbIYZircGTT_jez/s320/Capture6.JPG" width="320" /></a></div>
<div style="text-align: center;">
Gambar 4.9 Vektor pada low torque mode </div>
<br /><div style="text-align: justify;">
Dari gambar Vektor di atas maka dapat disimpulkan empat buah macam sambungan dari motor ultra high slip:</div>
<div style="text-align: justify;">
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<i style="mso-bidi-font-style: normal;"><span lang="EN-GB">Highest slip</span></i></div>
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<i style="mso-bidi-font-style: normal;"><span lang="EN-GB">Med. High slip</span></i></div>
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<span lang="EN-GB">1 – R</span></div>
</td>
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<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span lang="EN-GB">1 – 9 <span style="mso-spacerun: yes;"> </span>– R</span></div>
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<span lang="EN-GB">2 – S</span></div>
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<span lang="EN-GB">8 – S</span></div>
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<td style="border-right: solid windowtext 1.0pt; border: none; mso-border-left-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 93.3pt;" valign="top" width="124">
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<span lang="EN-GB">2 – S</span></div>
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<span lang="EN-GB">2 – 7 –<span style="mso-spacerun: yes;"> </span>S</span></div>
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<span lang="EN-GB">3 – T</span></div>
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<span lang="EN-GB">9 – T</span></div>
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<span lang="EN-GB">3 – T</span></div>
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<span lang="EN-GB">3 – 8 – T</span></div>
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<td style="border-bottom: none; border-left: solid windowtext 1.0pt; border-right: solid windowtext 1.0pt; border-top: none; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 113.4pt;" valign="top" width="151">
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<span lang="EN-GB">7 – 8 – 9 <i style="mso-bidi-font-style: normal;">join</i></span></div>
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<td style="border-right: solid windowtext 1.0pt; border: none; mso-border-left-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 99.0pt;" valign="top" width="132">
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<span lang="EN-GB">4 – 3 <i style="mso-bidi-font-style: normal;">join</i></span></div>
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<td style="border-right: solid windowtext 1.0pt; border: none; mso-border-left-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 93.3pt;" valign="top" width="124">
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<span lang="EN-GB">7 – 5 <i style="mso-bidi-font-style: normal;">join</i></span></div>
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<td style="border-right: solid windowtext 1.0pt; border: none; mso-border-left-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 101.95pt;" valign="top" width="136">
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<span lang="EN-GB">4<span style="mso-spacerun: yes;"> </span>5<span style="mso-spacerun: yes;"> </span>6 <i style="mso-bidi-font-style: normal;">open</i></span></div>
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<span lang="EN-GB">4 <span style="mso-spacerun: yes;"> </span>5 <span style="mso-spacerun: yes;"> </span>6 <i style="mso-bidi-font-style: normal;">open</i></span></div>
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<td style="border-right: solid windowtext 1.0pt; border: none; mso-border-left-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 99.0pt;" valign="top" width="132">
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<span lang="EN-GB">5 – 1 <i style="mso-bidi-font-style: normal;">join</i></span></div>
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<td style="border-right: solid windowtext 1.0pt; border: none; mso-border-left-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 93.3pt;" valign="top" width="124">
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<span lang="EN-GB">8 – 6 <i style="mso-bidi-font-style: normal;">join</i></span></div>
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<td style="border-right: solid windowtext 1.0pt; border: none; mso-border-left-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 101.95pt;" valign="top" width="136">
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<br /></div>
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<tr style="mso-yfti-irow: 7; mso-yfti-lastrow: yes;">
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<br /></div>
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<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 99.0pt;" valign="top" width="132">
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<span lang="EN-GB">6 – 2 <i style="mso-bidi-font-style: normal;">join</i></span></div>
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<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 93.3pt;" valign="top" width="124">
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span lang="EN-GB">9 – 4 <i style="mso-bidi-font-style: normal;">join</i></span></div>
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<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 101.95pt;" valign="top" width="136">
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<br /></div>
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</tbody></table>
<br />
<br />
<div style="text-align: justify;">
Titik wye (7;8;9) maupun rangkaian kontrolnya tidak ditanahkan, tujuannya adalah untuk mengurangi resiko timbulnya percikan api apabila terjadi kegagalan isolasi atau hubungan singkat. </div>
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<br /></div>
<b>4. Perbandingan Motor Ultra High Slip Terhadap Motor NEMA </b><br /><div style="text-align: justify;">
Sebelum tersedianya motor yang khusus sebagai penggerak pumping unit, pilihan utama pada masa itu adalah motor dengan standar NEMA (National Electrical Manufacturers Association) kelas D. Namun setelah munculnya motor ultra high slip maka peranan NEMA D sebagai penggerak pumping unit lambat laun mulai digantikan. Adapun motor-motor pumping unit yang tersedia diantaranya adalah Westinghouse, Sargent Econo-pac, Baldor, Super-Magnum, General Electric, ChengDe, Reliance, maupun Superior. </div>
<br /><div style="text-align: justify;">
Hasil tes pada tabel berikut ini di adakan di Major Oil Company’s di wilayah Texas pada tanggal 14 Februari 1972 hingga 18 April 1972. Tiga sumur minyak digunakan, dan salah satu sumur yang paling stabil dipilih sebagai bahan untuk dianalisis. Prime mover pumping unit yang digunakan adalah motor NEMA D 50 HP dan Sargent Econo-pac II size 4 sebagai motor ultra high slip.</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<span lang="IN" style="mso-ansi-language: IN;">Tabel 4.2 Perbandingan NEMA D terhadap
motor ultra high slip</span>
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<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">No</span></div>
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<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">PARAMETER</span></div>
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<td style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
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<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">NEMA D
50 HP</span></div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div align="center" class="MsoNormal" style="line-height: 150%; text-align: center;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">Motor
Ultra High Slip</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 1;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">1</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">Stroke per minute</span></div>
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<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">11.22</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">10.29</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 2;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">2</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">Barrel per hari</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">204</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">208</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 3;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">3</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">Beban rod puncak (lbs)</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">21,159</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">18,790</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 4;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">4</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">Beban rod minimal (pound)</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">10,106</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">11,211</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 5;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">5</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">Range beban rod (pound)</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">11,053</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">7,579</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 6;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">6</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">Daya input rata-rata (KW)</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">17.2</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">13.3</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 7;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">7</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">Daya puncak (KW)</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">64</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">29</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 8;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">8</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">Daya minimum (KW)</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">-43.5</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">4.5</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 9;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">9</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">Range daya</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">107.5</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">24.5</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 10;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">10</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">Tegangan rata-rata</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">442</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">439</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 11;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">11</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">Tegangan puncak</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">454</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">440</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 12;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">12</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">Tegangan minimum</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">429</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">438</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 13;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">13</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">Range perubahan tegangan</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">25</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">2</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 14;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">14</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">Arus efektif </span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">53</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">24</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 15;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">15</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">Arus puncak</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">95</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">43.5</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 16;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">16</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">Arus minimum</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">26</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">16</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 17;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">17</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">Variasi arus</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">69</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">27.5</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 18;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">18</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">Kecepatan puncak upstroke
(ft/min)</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">328</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">253</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 19;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">19</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">Kecepatan puncak downstroke
(ft/min)</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">320</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">300</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 20;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">20</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">RPM maksimal (akhir downstroke)</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">1239</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">1164</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 21;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">21</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">RPM minimal (upstroke)</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">1107</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">920</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 22;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">22</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">Variasi kecepatan upstroke</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">12.7</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">14.76</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 23;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">23</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">RPM rata-rata</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">1165</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">1069</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 24;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">24</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">Torsi puncak motor pada roda
gigi (lbs)</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">321,797</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">161,491</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 25;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">25</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">Torsi minimum motor pada roda
gigi (lbs)</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">-289,057</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">23,951</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 26;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">26</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">Range torsi pada roda gigi</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">610,854</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 78.25pt;" valign="top" width="104">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">137,540</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 27;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: .45in;" valign="top" width="43">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">27</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 225.0pt;" valign="top" width="300">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">HP input rata-rata</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 1.0in;" valign="top" width="96">
<div class="MsoNormal" style="line-height: 150%;">
<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">23.1</span></div>
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<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">17.8</span></div>
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<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">28</span></div>
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<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">HP input puncak</span></div>
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<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">85.79</span></div>
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<span lang="IN" style="font-size: 10.0pt; line-height: 150%; mso-ansi-language: IN;">38.87</span></div>
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<span lang="IN" style="mso-ansi-language: IN;"><span style="mso-tab-count: 1;"> </span></span></div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiEWJCaBaHx6BA_6wIqDVwkOsntWR9G7Ll7mvGR938sr8cra7WB3rLCUxYss1cdnwFhwibDmIGxXA9Lrgy6PjDE-comfJxuC9zUu09LZE7H_3lit7ZcmXdmpW8-KCcgpScQ3YbV625Wt4wG/s1600/Capture7.JPG" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="196" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiEWJCaBaHx6BA_6wIqDVwkOsntWR9G7Ll7mvGR938sr8cra7WB3rLCUxYss1cdnwFhwibDmIGxXA9Lrgy6PjDE-comfJxuC9zUu09LZE7H_3lit7ZcmXdmpW8-KCcgpScQ3YbV625Wt4wG/s320/Capture7.JPG" width="320" /></a></div>
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Gambar 4.10 Grafik perbandingan kecepatan-torsi untuk beberapa motor </div>
<br /> <div style="text-align: justify;">
Grafik 4.10 adalah grafik perbandingan karaktristik kecepatan-torsi untuk beberapa jenis motor dengan nilai slip bervariasi, semua motor tersebut diberikan beban penuh yang setara dengan nameplate-nya masing-masing. </div>
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</div>
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</xml><![endif]--><b>5. Penggunaan Motor Ultra High Slip di Duri Field PT Chevron Pacific Indonesia</b><span lang="IN" style="mso-ansi-language: IN;"><span style="mso-tab-count: 1;"> </span></span></div>
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<span lang="IN" style="mso-ansi-language: IN;"><span style="mso-tab-count: 1;"></span></span>Seperti yang telah kita ketahui, Duri Field dikenal sebagai tempat yang memiliki minyak berat (Heavy oil) dengan kedalaman kurang lebih berkisar 600 ft hingga 1000 ft. minyak Duri lebih dingin, kental serta bercampur dengan bebatuan, pasir, dan zat lilin. Suatu cara yang digunakan untuk mengangkat minyak ke permukaan adalah dengan steam injection sehingga minyak menjadi cair, panas, dan mudah untuk di angkat. <br /><br /> Pada umumnya motor-motor ultra high slip di Duri field disetel dalam high torque mode, dan beberapa diantaranya adalah medium torque mode. Hal ini dilakukan agar tidak terjadinya trip yang tergolong sering terjadi apabila digunakan mode low ataupun mode medium-low. Sedikit saja terjadi penurunan suhu akibat perubahan cuaca di lapangang, maka minyak yang berada di sepanjang pipa menuju CGS (Central Gathering Station) akan mengalami pendinginan. Dengan mendinginnya minyak maka viskositas akan meningkat, dengan meningkatnya viskositas, maka tekanan yang diperlukan untuk mendorong minyak di dalam pipa juga harus lebih besar. <br /><br /> Mode high torque merupakan mode yang memiliki torsi paling besar, serta memungkinkan untuk memberikan SPM (stroke per minute) paling besar. Nilai SPM yang besar akan memperbesar debit minyak pada saluran menuju CGS. Dengan demikian minyak dalam saluran akan mengalami waktu pendinginan yang lebih singkat, sehingga didapat nilai tekanan yang relatif lebih kecil. Tekanan yang tinggi pada pipa saluran akan membebani motor, apabila beban berlebih maka overload relay akan men-trip. Apabila hal ini terjadi pada seluruh motor pumping unit, maka production loss yang sangat besar menjadi tanggungan perusahaan. </div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<span style="font-size: x-small;"><i>Artikel diambil dari laporan kerja praktek penulis tahun 2008 di PT.CPI</i></span></div>
<div style="text-align: justify;">
<span style="font-size: x-small;"> </span></div>
<div style="text-align: justify;">
<span style="font-size: x-small;">Referensi:<br />[1] Sen, P.C. 1997. Principles Of Electric Machines And Power Electronic. Wiley: New York <br />[2] Rijono, Yon. 1997. Dasar Teknik Tenaga Listrik. Penerbit Andi: Yogyakarta. <br />[3] Bureau of Energy Efficiency (BEE), Ministry of Power, India. Components of an Electric Motor. 2005. <br />[4] Marcus 0. Durham. Motor Design Slip Performance On Cyclic Loads. IEEE Transactions On Industry Applications, Vol. 26, no. 5. September-october 1990. <br />[5] Sargent Multi-Speed Transmission, Sargent Oil Well Equipment Company Resoirces 9794-99-0070. Inc. 1976</span><span lang="EN-GB" style="font-size: 10.0pt; line-height: 150%;"></span>
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muhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.com0tag:blogger.com,1999:blog-232959206540055696.post-14880815663832762232015-12-03T05:03:00.000+07:002015-12-03T05:03:36.504+07:00Performansi Panel Surya (Photovoltaic)<div dir="ltr" style="text-align: left;" trbidi="on">
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</xml><![endif]-->Karakteristik elektrik panel surya dapat dilihat berdasarkan kurva I-V, kurva ini lazimnya diberikan oleh pabrik manufaktur pada datasheet produk. Kurva I-V dapat dibentuk melalui proses simulasi. Dengan menggunakan persamaan III.5 hingga III.11 yang sebelumnya telah dibahas pada bab III <a href="http://sentroino.blogspot.co.id/2015/12/permodelan-matematis-panel-surya.html" target="_blank">(lihat posting sebelumnya)</a>, maka nilai parameter yang diperlukan untuk simulasi dapat terlihat seperti pada tabel IV.2. Nilai Rs dan Rp didapatkan melalu proses iterasi sesuai referensi [30], sedangkan nilai a dapat dipilih antara 1.1 hingga 1.8, nilai KI dan KV telah tersedia pada datasheet produk.</div>
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<![endif]--><span style="mso-bookmark: _Toc358991553;">Tabel IV. </span><span style="mso-bookmark: _Toc358991538;"><span style="mso-bookmark: _Toc358991553;"><span style="mso-no-proof: yes;">2</span></span></span><span style="mso-bookmark: _Toc358991538;"><span style="mso-bookmark: _Toc358991553;"> </span></span><span style="mso-bookmark: _Toc358991538;"><span style="mso-bookmark: _Toc358991553;"><span style="mso-bidi-font-family: "Times New Roman"; mso-bidi-font-size: 10.0pt;">Nilai
parameter panel surya Sharp ND130T1J</span></span></span><span style="mso-bidi-font-family: "Times New Roman"; mso-bidi-font-size: 10.0pt;"></span></div>
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<b><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt;">Parameter</span></b><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
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<b><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt;">Nilai</span></b><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
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<span style="color: black; font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-bidi-font-weight: bold; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt; mso-themecolor: dark1;">Ipv,n</span><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
</td>
<td style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 7.7pt; padding: 0in 5.4pt; text-align: center; width: 93.35pt;" valign="top" width="124"><div class="MsoNormal" style="line-height: 115%; margin-bottom: 0.0001pt;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt; mso-themecolor: dark1;">W/m<sup>2
</sup>(STC)</span></div>
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<span style="color: black; font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt; mso-themecolor: dark1;">1000
</span><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
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<td style="-moz-border-bottom-colors: none; -moz-border-left-colors: none; -moz-border-right-colors: none; -moz-border-top-colors: none; border-color: -moz-use-text-color windowtext windowtext; border-image: none; border-style: none solid solid; border-width: medium 1pt 1pt; height: 7.7pt; padding: 0in 5.4pt; text-align: left; width: 84.7pt;" valign="top" width="113"><div class="MsoNormal" style="line-height: 115%; margin-bottom: 0.0001pt;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-bidi-font-weight: bold; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt; mso-themecolor: dark1;">Rs</span><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
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<td style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 7.7pt; padding: 0in 5.4pt; text-align: center; width: 93.35pt;" valign="top" width="124"><div class="MsoNormal" style="line-height: 115%; margin-bottom: 0.0001pt;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt; mso-themecolor: dark1;">Ohm</span></div>
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<td style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 7.7pt; padding: 0in 5.4pt; text-align: right; width: 79.9pt;" valign="top" width="107"><div class="MsoNormal" style="line-height: 115%; margin-bottom: 0.0001pt;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt; mso-themecolor: dark1;">0.19
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</tr>
<tr style="height: 6.75pt; mso-yfti-irow: 3;">
<td style="-moz-border-bottom-colors: none; -moz-border-left-colors: none; -moz-border-right-colors: none; -moz-border-top-colors: none; border-color: -moz-use-text-color windowtext windowtext; border-image: none; border-style: none solid solid; border-width: medium 1pt 1pt; height: 6.75pt; padding: 0in 5.4pt; text-align: left; width: 84.7pt;" valign="top" width="113"><div class="MsoNormal" style="line-height: 115%; margin-bottom: 0.0001pt;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-bidi-font-weight: bold; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt; mso-themecolor: dark1;">Rp</span><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
</td>
<td style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 6.75pt; padding: 0in 5.4pt; text-align: center; width: 93.35pt;" valign="top" width="124"><div class="MsoNormal" style="line-height: 115%; margin-bottom: 0.0001pt;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt; mso-themecolor: dark1;">Ohm</span></div>
</td>
<td style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 6.75pt; padding: 0in 5.4pt; text-align: right; width: 79.9pt;" valign="top" width="107"><div class="MsoNormal" style="line-height: 115%; margin-bottom: 0.0001pt;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt; mso-themecolor: dark1;">501.23
</span><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
</td>
</tr>
<tr style="height: 6.75pt; mso-yfti-irow: 4;">
<td style="-moz-border-bottom-colors: none; -moz-border-left-colors: none; -moz-border-right-colors: none; -moz-border-top-colors: none; border-color: -moz-use-text-color windowtext windowtext; border-image: none; border-style: none solid solid; border-width: medium 1pt 1pt; height: 6.75pt; padding: 0in 5.4pt; text-align: left; width: 84.7pt;" valign="top" width="113"><div class="MsoNormal" style="line-height: 115%; margin-bottom: 0.0001pt;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-bidi-font-weight: bold; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt; mso-themecolor: dark1;">Io</span><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
</td>
<td style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 6.75pt; padding: 0in 5.4pt; text-align: center; width: 93.35pt;" valign="top" width="124"><div class="MsoNormal" style="line-height: 115%; margin-bottom: 0.0001pt;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt; mso-themecolor: dark1;">A</span></div>
</td>
<td style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 6.75pt; padding: 0in 5.4pt; text-align: right; width: 79.9pt;" valign="top" width="107"><div class="MsoNormal" style="line-height: 115%; margin-bottom: 0.0001pt;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt; mso-themecolor: dark1;">9.16
x 10<sup>-8</sup> </span><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
</td>
</tr>
<tr style="height: 6.3pt; mso-yfti-irow: 5;">
<td style="-moz-border-bottom-colors: none; -moz-border-left-colors: none; -moz-border-right-colors: none; -moz-border-top-colors: none; border-color: -moz-use-text-color windowtext windowtext; border-image: none; border-style: none solid solid; border-width: medium 1pt 1pt; height: 6.3pt; padding: 0in 5.4pt; text-align: left; width: 84.7pt;" valign="top" width="113"><div class="MsoNormal" style="line-height: 115%; margin-bottom: 0.0001pt;">
<i><span style="color: black; font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-bidi-font-weight: bold; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt; mso-themecolor: dark1;">a</span></i><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
</td>
<td style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 6.3pt; padding: 0in 5.4pt; text-align: center; width: 93.35pt;" valign="top" width="124"><div class="MsoNormal" style="line-height: 115%; margin-bottom: 0.0001pt;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt; mso-themecolor: dark1;">-</span></div>
</td>
<td style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 6.3pt; padding: 0in 5.4pt; text-align: right; width: 79.9pt;" valign="top" width="107"><div class="MsoNormal" style="line-height: 115%; margin-bottom: 0.0001pt;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt; mso-themecolor: dark1;">1.304</span><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
</td>
</tr>
<tr style="height: 9.5pt; mso-yfti-irow: 6;">
<td style="-moz-border-bottom-colors: none; -moz-border-left-colors: none; -moz-border-right-colors: none; -moz-border-top-colors: none; border-color: -moz-use-text-color windowtext windowtext; border-image: none; border-style: none solid solid; border-width: medium 1pt 1pt; height: 9.5pt; padding: 0in 5.4pt; text-align: left; width: 84.7pt;" valign="top" width="113"><div class="MsoNormal" style="line-height: 115%; margin-bottom: 0.0001pt;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-bidi-font-weight: bold; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt; mso-themecolor: dark1;">T</span><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
</td>
<td style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 9.5pt; padding: 0in 5.4pt; text-align: center; width: 93.35pt;" valign="top" width="124"><div class="MsoNormal" style="line-height: 115%; margin-bottom: 0.0001pt;">
<sup><span style="color: black; font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt; mso-themecolor: dark1;">o</span></sup><span style="color: black; font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt; mso-themecolor: dark1;">C</span></div>
</td>
<td style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 9.5pt; padding: 0in 5.4pt; text-align: right; width: 79.9pt;" valign="top" width="107"><div class="MsoNormal" style="line-height: 115%; margin-bottom: 0.0001pt;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt; mso-themecolor: dark1;">25
</span><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
</td>
</tr>
<tr style="height: 8.5pt; mso-yfti-irow: 7;">
<td style="-moz-border-bottom-colors: none; -moz-border-left-colors: none; -moz-border-right-colors: none; -moz-border-top-colors: none; border-color: -moz-use-text-color windowtext windowtext; border-image: none; border-style: none solid solid; border-width: medium 1pt 1pt; height: 8.5pt; padding: 0in 5.4pt; text-align: left; width: 84.7pt;" valign="top" width="113"><div class="MsoNormal" style="line-height: 115%; margin-bottom: 0.0001pt;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-bidi-font-weight: bold; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt; mso-themecolor: dark1;">K<sub>I</sub></span><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
</td>
<td style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 8.5pt; padding: 0in 5.4pt; text-align: center; width: 93.35pt;" valign="top" width="124"><div class="MsoNormal" style="line-height: 115%; margin-bottom: 0.0001pt;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt; mso-themecolor: dark1;">%/<sup>o</sup>C</span></div>
</td>
<td style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 8.5pt; padding: 0in 5.4pt; text-align: right; width: 79.9pt;" valign="top" width="107"><div class="MsoNormal" style="line-height: 115%; margin-bottom: 0.0001pt;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt; mso-themecolor: dark1;">0.053</span><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
</td>
</tr>
<tr style="height: 9.05pt; mso-yfti-irow: 8; mso-yfti-lastrow: yes;">
<td style="-moz-border-bottom-colors: none; -moz-border-left-colors: none; -moz-border-right-colors: none; -moz-border-top-colors: none; border-color: -moz-use-text-color windowtext windowtext; border-image: none; border-style: none solid solid; border-width: medium 1pt 1pt; height: 9.05pt; padding: 0in 5.4pt; text-align: left; width: 84.7pt;" valign="top" width="113"><div class="MsoNormal" style="line-height: 115%; margin-bottom: 0.0001pt;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-bidi-font-weight: bold; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt; mso-themecolor: dark1;">K<sub>V</sub></span><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
</td>
<td style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 9.05pt; padding: 0in 5.4pt; text-align: center; width: 93.35pt;" valign="top" width="124"><div class="MsoNormal" style="line-height: 115%; margin-bottom: 0.0001pt;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt; mso-themecolor: dark1;">V/<sup>o</sup>C</span></div>
</td>
<td style="border-color: -moz-use-text-color windowtext windowtext -moz-use-text-color; border-style: none solid solid none; border-width: medium 1pt 1pt medium; height: 9.05pt; padding: 0in 5.4pt; text-align: right; width: 79.9pt;" valign="top" width="107"><div class="MsoNormal" style="line-height: 115%; margin-bottom: 0.0001pt;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman"; mso-font-kerning: 12.0pt; mso-themecolor: dark1;">-0.078</span><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 8.0pt; mso-fareast-font-family: "Times New Roman";"></span></div>
</td>
</tr>
</tbody></table>
</div>
<div style="text-align: center;">
</div>
<div style="text-align: center;">
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<div style="text-align: justify;">
Gambar IV.4 adalah hasil simulasi menggunakan pernagkat lunak Matlab untuk karakteristik I-V dan P-V panel surya Sharp ND130T1J di beberapa intensitas sinar matahari pada suhu 26 derajat C. </div>
<div style="text-align: justify;">
</div>
<div class="separator" style="clear: both; text-align: center;">
<img border="0" height="134" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhpCn6nDWeGvasqwJCx8FcIwsDss_H6UhOyrwkvPo-wjlofRWaiL_sQulX3nqER7GZQpDzHLvKsThymjIqyFsA-rv5ZLTbCVMXAFWgbxiTzwTF5xB0QwURyAmRJU9lz5BLSPO-ccf4zgm6S/s320/Capture2.JPG" width="320" /><!--[if gte mso 9]><xml>
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Gambar IV. 4 Karakteristik panel surya Sharp ND130T1J (a) I-V (b) P-V<br />
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<![endif]-->dimana intensitas matahari dipengaruhi oleh tiga variabel yakni tegangan, arus dan temperatur. Persamaan IV.4 kemudian dapat dimanfaatkan untuk mengetahui intensitas matahari yang diterima oleh panel surya secara tidak langsung. Perhitungan intensitas matahari dengan menggunakan pendekatan matematis sebelumnya sudah pernah dilakukan seperti pada referensi [41], namun karena variabel yang digunakan hanyalah tegangan keluaran dari panel surya, maka [41] menjadi tidak cukup akurat untuk diaplikasikan.<span style="mso-bookmark: _Toc358991184;"><span style="mso-bidi-font-size: 12.0pt;"> </span></span></div>
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<br /></div>
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<span style="font-size: x-small;"><i>Artikel merupakan bagian dari makalah tesis penulis</i></span></div>
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<br /></div>
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<span style="font-size: x-small;">Referensi</span></div>
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<span style="font-size: x-small;"><span style="font-family: "times new roman" , "serif";">[30]</span></span><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-theme-font: minor-fareast;"></span></div>
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<td style="padding: 0in 5.4pt 0in 5.4pt; width: 372.75pt;" valign="top" width="497"><div class="references" style="line-height: normal; margin: 0in 0in 10pt 0.7pt; text-indent: -0.7pt;">
<span style="font-size: x-small;">Marcelo G.V. (2009):
Comprehensive Approach to Modelling and Simulation of Photovoltaic Arrays. <i>IEEE Transaction on power Electronics Vol.
<b>24</b> No. 5<b>,</b> pp 1198-1208.</i></span></div>
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<span style="font-size: x-small;"><span style="font-family: "times new roman" , "serif";">[41]</span></span></div>
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<span style="font-size: x-small;"><span style="font-family: "times new roman" , "serif";">Husain,
N.S., Zainal, N.A., Mahinder Singh, B.S., Mohamed, N.M. and Mohd Nor, N.,
(2011): Integrated PV Based Solar Insolation Measurement And Performance
Monitoring System, <i>2011 IEEE Colloquium
on Humanities, Science and Engineering CHUSER 2011</i>, pp. 710-715.</span></span></div>
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muhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.com0tag:blogger.com,1999:blog-232959206540055696.post-49437375410755185242015-12-03T04:32:00.001+07:002015-12-03T04:40:16.036+07:00Perhitungan Biaya Pembangkitan Energi Listrik Menggunakan LCOE<div dir="ltr" style="text-align: left;" trbidi="on">
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</xml><![endif]-->Biaya merupakan hal yang penting untuk dipertimbangkan dalam menentukan kapasitas pembangkit. Besar biaya listrik yang timbul oleh suatu sumber pembangkit listrik akibat terpasangnya beban dipengaruhi oleh beberapa faktor, diantaranya biaya infestasi awal, biaya operasional dan perawatan, biaya bahan bakar, dan discount rate, perhitungan biaya biasanya melibatkan peneliti, hingga pihak pembuat kebijakan. Biaya pembangkitan biasa dikenal dengan sebutan Levelized Cost of Electricity (LCOE), beberapa referensi menggunakan istilah Levelized Energy Cost (LEC) [39]. Perhitungannya adalah:</div>
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<a name='more'></a><br />
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiIp3d8hsPqypIGQfgD0Tg2gxQaYC9i23K64W1-QCIfBKI8G6doeK4NrIJL3K8C6DD_FvnNVYnZJtjbS_7OEm9r_YIdr_t9iHFjhHWropAopGPip0hPXLOtIbpqmSozrrieMkDy_-10qkzn/s1600/Capture.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="102" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiIp3d8hsPqypIGQfgD0Tg2gxQaYC9i23K64W1-QCIfBKI8G6doeK4NrIJL3K8C6DD_FvnNVYnZJtjbS_7OEm9r_YIdr_t9iHFjhHWropAopGPip0hPXLOtIbpqmSozrrieMkDy_-10qkzn/s320/Capture.JPG" width="320" /></a></div>
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N adalah umur sistem, Mn, On, Fn berturut turut adalah biaya perawatan, biaya operasional dan biaya bahan bakar. Discount adalah tingkat persentase tahunan dimana nilai suatu unit diasumsikan akan jatuh/turun seiring waktu.</div>
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<br /></div>
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<i><span style="font-size: x-small;">Artikel merupakan bagian dari makalah tesis penulis</span></i></div>
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<span style="font-size: x-small;">Referensi</span></div>
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<span style="font-size: x-small;">[39]</span><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-theme-font: minor-fareast;"><span style="mso-spacerun: yes;"><span style="font-size: x-small;">
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<span style="font-size: x-small;">Woodhouse, M.,
James, T., Margolis, R., Feldman, D., Merkel, T. and Goodrich, A., (2011): An
Economic Analysis Of Photovoltaics Versus Traditional Energy Sources: Where
Are We Now And Where Might We Be In The Near Future? Conference Record of
the IEEE Photovoltaic Specialists Conference 2011, pp. 002481-002483.</span><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-theme-font: minor-fareast;"></span></div>
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muhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.com0tag:blogger.com,1999:blog-232959206540055696.post-15467699354263165372015-12-02T05:27:00.001+07:002015-12-02T05:29:47.792+07:00Permodelan Matematis Panel Surya<div dir="ltr" style="text-align: left;" trbidi="on">
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Performansi panel surya dapat diselidiki dengan dilakukannya simulasi menggunakan komputer, untuk keperluan ini maka rangkaian ekivalen seperti pada gambar III.7 dan permodelannnya secara secara matematis sangatlah diperlukan. Permodelan yang diterapkan dalam penelitian merujuk pada referensi [30]. Besar arus I yang dihasilkan proporsional dengan persamaan III.5.</div>
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<a href="https://www.blogger.com/null" name="_Toc358991113"></a>Gambar III. 4 Rangkaian ekivalen panel surya</div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhJwdt8c-UmCF5NffwuP45Mx_RCJRtn1Wcy_vh1NpEeUwh9gP_KiJG0m1la230-gPJjQIFQpB_c6AQVgWxqiwkUFztjbg3l3R1BLVddzmyGK2saVEOdgV-mGYFsTnT3sEwI6qKUetGdt-dO/s1600/Capture2.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="61" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhJwdt8c-UmCF5NffwuP45Mx_RCJRtn1Wcy_vh1NpEeUwh9gP_KiJG0m1la230-gPJjQIFQpB_c6AQVgWxqiwkUFztjbg3l3R1BLVddzmyGK2saVEOdgV-mGYFsTnT3sEwI6qKUetGdt-dO/s320/Capture2.JPG" width="320" /></a></div>
dimana,<br />
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<i>
Io</i></td>
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:Arus saturasi dioda</div>
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a</i></td>
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:Konstanta dioda. 1≤ a ≤2</div>
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<i>IPV</i></div>
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:Light-generated current (A)</div>
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<td style="height: 2.6pt; padding: 0in 5.4pt 0in 5.4pt; width: .35in;" valign="top" width="34"><div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0in;">
<i>RS</i></div>
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:Resistansi seri</div>
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<td style="height: 3.05pt; padding: 0in 5.4pt 0in 5.4pt; width: .35in;" valign="top" width="34"><div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0in;">
<i>RP</i></div>
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:Resistansi paralel</div>
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<i>Vt</i></div>
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:Resistansi termis</div>
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<td style="height: 3.05pt; padding: 0in 5.4pt 0in 5.4pt; width: .35in;" valign="top" width="34"><div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0in;">
<i>NS</i></div>
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:Jumlah sel terpasang seri</div>
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<i>K</i></div>
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:Konstanta Boltzman, 1.3806 x 10-23
J/K</div>
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<i>q</i></div>
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:Muatan elektron, 1.6021 x 10-19
Coulomb</div>
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Nilai light-generated current Ipv bergantung pada intensitas matahari G seperti ditunjukkan persamaan II.7,</div>
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Gn adalah besar intensitas nominal (1000 W/m2), KI merupakan konstanta arus yang pada umumnya terdapat pada datasheet produk, ΔT adalah temperatur aktual dalam kelvin dikurangi dengan temperatur nominal. Sedangkan nilai light-generated current nominal IPV,n, nilainya sesuai persamaan III.8 dimana Isc,n adalah arus short circuit panel surya.<span lang="EN-GB"> </span>Io adalah arus saturasi, nilai tipikalnya adalah antara 10-6 hingga 10-15 A [31]. Secara matematis Io memiliki persamaan sebagai berikut: </div>
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<span lang="EN-GB"></span>Koefisien arus KI dan koefisien tegangan KV akan mempengaruhi Io yang mana sangat dependen terhadap suhu. Sebagian besar nilai dari parameter yang diperlukan untuk menyelesaikan persamaan III.5 hingga III.9 umumnya dapat ditemukan di dalam datasheet produk panel surya, namun terdapat beberapa parameter yang nilainya tidak diberikan, diantaranya adalah, light-generated current Ipv, resistansi seri Rs dan resistansi paralel Rp, konstanta dioda a, serta arus balik saturasi diode I0. Ipv dapat diselesaikan dengan persamaan III.7 dan III.8, sedangkan arus saturasi dioda Io dapat diselesaikan sesuai persamaan III.9. Untuk konstanta dioda a, variasi nilainya adalah 1 ≤ a ≤ 2. Konstanta dioda mengekspresikan derajat keidealan suatu dioda dan nilainya bergantung pada material dan konstruksi fisik dioda, untuk bahan germanium a=1, sedangkan silikon a=2 ( dalam praktek 1.1 ≤ a ≤ 1.8). Dua parameter yang masih belum diketahui adalah Rs dan Rp. Beberapa penelitian telah menghasilkan suatu metode matematis untuk menemukan nilai tahanan ini, namun metode tersebut tetap saja masih membutuhkan data eksperimen. Untuk menemukan kedua parameter resistansi ini harus dipahami terlebih dahulu bahwa hanya terdapat satu data Rs dan Rp yang memenuhi Pmax,m=Pmax,e=Vmp.Imp pada titik {Vmp,Imp} di dalam kurva I-V, sehingga daya maksimum Pmax,m yang dihitung menurut persamaan 3 akan sama dengan daya maksimum berdasarkan datasheet (Pmax,e). Hubungan antara Rs dan Rp dapat ditemukan apabila dianggap Pmax,m=Pmax,e, sehingga akan dijumpai persamaan sebagai berikut:</div>
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Persamaan di atas memiliki makna bahwa untuk setiap nilai Rs akan ada nilai Rp. Tujuan yang ingin dicapai sekarang adalah didapatkannya nilai Rs yang dapat menyebabkan puncak kurva P-V secara matematis sama dengan titik puncak daya secara eksperimen/sesuai datasheet (Vmp,Imp). Untuk mendapatkan nilai ini maka perlu dilakukan proses iterasi hingga Pmax,m memiliki nilai yang sama dengan Pmax,e.<br />
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<i>Artikel ini merupakan bagian dari makalah tesis penulis</i> <a href="http://www.sciencedirect.com/science/article/pii/S2212017313004477" target="_blank">(lihat)</a><br />
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Referensi:</div>
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<span style="font-size: x-small;"><span style="font-family: "times new roman" , "serif";">[30]</span></span><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-theme-font: minor-fareast;"></span></div>
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<td style="padding: 0in 5.4pt 0in 5.4pt; width: 372.75pt;" valign="top" width="497"><div class="references" style="line-height: normal; margin: 0in 0in 10pt 0.7pt; text-indent: -0.7pt;">
<span style="font-size: x-small;">Marcelo G.V. (2009):
Comprehensive Approach to Modelling and Simulation of Photovoltaic Arrays. IEEE Transaction on power Electronics Vol.
24 No. 5, pp 1198-1208.</span></div>
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<span style="font-size: x-small;"><span style="font-family: "times new roman" , "serif";">[31]</span></span></div>
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<td style="padding: 0in 5.4pt 0in 5.4pt; width: 372.75pt;" valign="top" width="497"><div class="references" style="line-height: normal; margin-bottom: 10.0pt; margin-left: 1.05pt; margin-right: 0in; margin-top: 0in; mso-list: none; tab-stops: .5in; text-indent: -1.05pt;">
<span style="font-size: x-small;">Rashid, M. (2004): Power
Electronics: Circuit, Device, and Application 3hd ed. Pearson Education</span>.</div>
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muhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.com0tag:blogger.com,1999:blog-232959206540055696.post-70217745760822530752015-12-02T02:56:00.001+07:002015-12-02T03:08:02.671+07:00Pemodelan Matematis Turbin Angin<div dir="ltr" style="text-align: left;" trbidi="on">
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Jumlah energi kinetik yang dapat diubah oleh turbin angin menjadi energi mekanik P secara matematis dituliskan seperti persamaan III.1[24], dimana Cp adalah koefisien daya, <i>rho </i>adalah<span style="font-family: "calibri" , "sans-serif"; font-size: 11.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: AR-SA; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;"></span><!--[if gte mso 9]><xml>
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<![endif]--> kerapatan udara (pada permukaan laut bernilai 1.22 Kg/m3), <i> V</i> adalah kecepatan angin (m/s), dan <i>A</i> luas wilayah usapan dari sudu turbin angin (m2). Luas wilayah <i> A</i> untuk berbagai jenis turbin angin ditunjukkan seperti pada gambar III.3. </div>
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<div class="MsoCaption" style="text-align: center;">
<a href="https://www.blogger.com/null" name="_Toc358991112"></a>Gambar III. 3 Luas wilayah usapan pada turbin angin (a) turbin sumbu horizontal (b) turbin dengan selubung (c) rotor Savonius (d) Turbin sumbu vertikal<span style="mso-bidi-font-family: "Times New Roman"; mso-bidi-font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-theme-font: minor-fareast;"></span></div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhdmuLQGiZAaJJzd6iwEP9Iby55zBlF6-fIGVf6ChSmkuyDInRFsjnULFlCn62jnS4fn5aF578fBreR12xF4rduGahcDYKUnbf8Iw4hyGmHcyqb_rwuHbXLBtjqs9ETNINs1LvZQdTpSsd5/s1600/Capture1.JPG" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="43" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhdmuLQGiZAaJJzd6iwEP9Iby55zBlF6-fIGVf6ChSmkuyDInRFsjnULFlCn62jnS4fn5aF578fBreR12xF4rduGahcDYKUnbf8Iw4hyGmHcyqb_rwuHbXLBtjqs9ETNINs1LvZQdTpSsd5/s320/Capture1.JPG" width="320" /></a><br />
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<i>Cp</i> merupakan fungsi dari tip speed ratio <i>lamda</i> dan pitch angle <i>beta</i> . Pada beberapa referensi seperti [25],[26],[27],dan [28], pendekatan yang digunakan adalah, <br />
<br />
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgjhF_VXVwRDQyZiPOph8JCCEPWK__irCKKOPnWu5GtnLhW3k_LVXx8GQmbsJf2lCoCuuRpvSl5NgCl7u8JBBICqrzJPSBzX-_qVz_r6i4p4uwH25lHfw7VBhT0VXhOj0Q7tbmyxzXg8Qc6/s1600/Capture3.JPG" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="34" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgjhF_VXVwRDQyZiPOph8JCCEPWK__irCKKOPnWu5GtnLhW3k_LVXx8GQmbsJf2lCoCuuRpvSl5NgCl7u8JBBICqrzJPSBzX-_qVz_r6i4p4uwH25lHfw7VBhT0VXhOj0Q7tbmyxzXg8Qc6/s320/Capture3.JPG" width="320" /></a><br />
Dimana, <br />
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEigi_fmOo-cIvuyYZPDyl4WE3br6EkQZw21q9LZK9tcDtw6lZKs1yiAKvDK0OSvBCuOo7oKFrpJj9pW5sjfFU-oFBJaTgnmHBOuHq3AXuHx3MhhUkipiWNF9F9hLpylvJHZWK7Fv-wjvWYT/s1600/Capture4.JPG" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="34" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEigi_fmOo-cIvuyYZPDyl4WE3br6EkQZw21q9LZK9tcDtw6lZKs1yiAKvDK0OSvBCuOo7oKFrpJj9pW5sjfFU-oFBJaTgnmHBOuHq3AXuHx3MhhUkipiWNF9F9hLpylvJHZWK7Fv-wjvWYT/s320/Capture4.JPG" width="320" /></a><br />
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<div style="text-align: justify;">
c1 hingga c6 merupakan koefisien yang bergantung terhadap desain dari turbin yang digunakan. Cp menyatakan besar energi kinetik angin yang dapat diekstrak oleh turbin angin. Secara teori nilai maksimum Cp adalah 0.593, hal ini sesuai dengan teori Betz limit pada tahun 1919. Namun praktek di lapangan, untuk turbin angin modern nilai Cp hanya dapat mencapai 0.5 [29]. Tip speed ratio (lamda) adalah rasio antara kecepatan rotasi ujung sudu terhadap kecepatan angin, secara matematis dituliskan sebagai berikut </div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgSqbQWyI9niHZ1BJqZ9zVoY4-z28dsrQciXSLN-AbVccBra6dmePP7uVhpxg0S7YUN16l-uoREcoC5_f6ve1cMYvZVX9w3UdMlqW8HRUC9i80ISlTSysbWdKqY1A4KqOuaAwQ0WSn5DDHQ/s1600/Capture5.JPG" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="29" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgSqbQWyI9niHZ1BJqZ9zVoY4-z28dsrQciXSLN-AbVccBra6dmePP7uVhpxg0S7YUN16l-uoREcoC5_f6ve1cMYvZVX9w3UdMlqW8HRUC9i80ISlTSysbWdKqY1A4KqOuaAwQ0WSn5DDHQ/s320/Capture5.JPG" width="320" /></a><br />
<br />
<i>r</i> adalah jari-jari sudu turbin, <i> omega</i> adalah kecepatan angular, dan <i> V</i> adalah kecepatan angin.<br />
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<i><span style="font-size: x-small;">Artikel ini merupakan bagian dari makalah tesis penulis <a href="http://www.sciencedirect.com/science/article/pii/S2212017313004477" target="_blank">(lihat)</a></span></i><br />
<br />
<span style="font-size: x-small;">Referensi </span><br />
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<td style="padding: 0in 5.4pt; width: 372.75pt;" valign="top" width="497"><div class="MsoNormal" style="line-height: normal; text-align: justify;">
<span style="font-size: x-small;">Chen, Z., Guerrero, J.M. & Blaabjerg, F. (2009): A Review of The
State of The Art of Power Electronics For Wind Turbines, IEEE Transactions on Power
Electronics, vol. 24, no. 8, pp. 1859-1875.</span></div>
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<td style="padding: 0in 5.4pt; width: 34.95pt;" valign="top" width="47"><div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: right;">
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<td style="padding: 0in 5.4pt; width: 372.75pt;" valign="top" width="497"><div class="MsoNormal" style="line-height: normal; text-align: justify;">
<span style="font-size: x-small;">Rolán, A.,
Luna, Á., Vázquez, G., Aguilar, D. AND Azevedo, G. (2009): Modeling of A
Variable Speed Wind Turbine With A Permanent Magnet Synchronous Generator, IEEE
International Symposium on Industrial Electronics 2009, pp. 734-739.</span></div>
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</td>
<td style="padding: 0in 5.4pt; width: 372.75pt;" valign="top" width="497"><div class="MsoNormal" style="line-height: normal; text-align: justify;">
<span style="font-size: x-small;">Yokoyama, H.,
Tatsuta, F. and Nishikata, S. (2011): Tip Speed Ratio Control Of Wind Turbine
Generating System Connected In Series, 2011 International Conference on
Electrical Machines and Systems 2011.</span></div>
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<td style="padding: 0in 5.4pt; width: 34.95pt;" valign="top" width="47"><div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: right;">
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</td>
<td style="padding: 0in 5.4pt; width: 372.75pt;" valign="top" width="497"><div class="MsoNormal" style="line-height: normal; text-align: justify;">
<span style="font-size: x-small;">Liu, W., Chen,
L., Ou, J. and Cheng, S. (2011):. Simulation of PMSG Wind Turbine System With
Sensor-Less Control Technology Based On Model Reference Adaptive System, 2011
International Conference on Electrical Machines and Systems, ICEMS 2011.</span></div>
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<td style="padding: 0in 5.4pt; width: 372.75pt;" valign="top" width="497"><div class="MsoNormal" style="line-height: normal; text-align: justify;">
<span style="font-size: x-small;">Chen, J. and Jiang, D. (2009): Study on Modeling And
Simulation Of Non-Grid-Connected Wind Turbine, World Non-Grid-Connected
Wind Power and Energy Conference 2009, pp. 292-296.</span></div>
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</td><td style="padding: 0in 5.4pt; width: 372.75pt;" valign="top" width="497"><div class="MsoNormal" style="line-height: normal; text-align: justify;">
<span style="font-size: x-small;">Mathew S. (2011):
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Berlin Heidelberg.</span></div>
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muhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.com0tag:blogger.com,1999:blog-232959206540055696.post-27044091732948721322015-11-30T07:00:00.000+07:002015-11-30T07:45:53.939+07:00Motor Induksi dan Karakteristiknya Berdasarkan Standar NEMA<div dir="ltr" style="text-align: left;" trbidi="on">
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Motor induksi merupakan jenis motor listrik dengan penggunaan yang paling luas di dunia perindustrian. Motor induksi memiliki stator dan rotor yang dipisah oleh air gap. Bagaimanapun juga, baik stator maupun rotor dari motor induksi mengalir arus bolak-balik. Arus bolak-balik diberikan langsung ke stator dan terinduksikan ke rotor. oleh sebab itulah disebut dengan motor induksi. Motor induksi memiliki banyak ukuran, motor satu phasa dengan ukuran kecil digunakan pada peralatan rumah tangga, seperti blender, juice mixer, mesin cuci, lemari es, dan sebagainya. Motor induksi tiga phasa dengan puluhan bahkan ribuan horsepower biasa digunakan sebagai pompa, kipas, kompresor, konveyor di pabrik kertas, pabrik tekstil, dan sebagainya. Motor induksi dengan tingkatan lebih tinggi telah dikembangkan untuk digunakan dalam sistem transportasi [1].<br />
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<b>Prinsip Kerja Motor Induksi</b><br />
Apabila sumber tegangan tiga phasa dihubungkan pada kumparan stator, maka akan timbul medan putar dengan kecepatan ns = 120 f/p pada stator. Medan putar stator tersebut akan memotong batang konduktor pada rotor, akibatnya pada kumparan rotor timbul tegangan induksi (ggl). Karena kumparan rotor merupakan rangkaian tertutup, maka ggl akan menghasilkan arus yang mengalir pada kumparan rotor. adanya arus di dalam medan magnet akan menimbulkan gaya pada rotor, hal ini sesuai dengan hukum Lorentz. Bila kopel mula yang dihasilkan oleh gaya pada rotor cukup besar untuk memikul kopel beban, rotor akan berputar sesuai dengan arah medan putar stator. <br />
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<b>Motor Induksi Standard NEMA</b><br />
Perindustrian membutuhkan banyak jenis motor listrik. Agar didapatnya karakteristik start dan running yang sesuai dengan kebutuhan, beberapa desain standar dari motor sangkar tupai diciptakan oleh berbagai pabrik. Karakteristik torsi-kecepatan motor induksi telah distandardisasi oleh National Electrical Manufacture Association (NEMA) seperti terlihat pada Gambar 1. Variabel yang berbeda dari tiap kelas motor adalah resistansi efektif dari rangkaian rotor sangkar tupai [1]. <br />
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjrljd8ovXy8Z0ObJAzBzIrTyGHWAXw91j0jNpMeNZl2cfcKYAzZpVnDGc5-nxoaXNCIrc3XImYp6SVwuRb5NJJ1JVqntktKl1YctazSy2gyC9CF128JUIPGEpa1MavaMWzb2MZgQtLuazq/s1600/motor.JPG"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjrljd8ovXy8Z0ObJAzBzIrTyGHWAXw91j0jNpMeNZl2cfcKYAzZpVnDGc5-nxoaXNCIrc3XImYp6SVwuRb5NJJ1JVqntktKl1YctazSy2gyC9CF128JUIPGEpa1MavaMWzb2MZgQtLuazq/s320/motor.JPG" /></a></div>
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<span style="font-size: small;">Gambar 1. Karakteristik torsi-kecepatan tiap kelas motor induksi standard NEMA</span></div>
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<b>1. Motor Kelas A</b></div>
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Karakteristik dari motor kelas A adalah torsi starting yang normal, arus start yang tinggi, slip kerja yang rendah. Motor kelas A memiliki tahanan rangkaian rotor yang rendah dengan persentase slip rendah berkisar 0.5 < s < 1.5 pada beban penuh. Mesin jenis ini sesuai diaplikasikan untuk beban yang memerlukan torsi rendah saat awal (seperti kipas angin atau pompa) sehingga kecepatan penuh dapat dicapai dengan cepat, dan overheating akibat arus start yang tinggi pada saat awal dapat diatasi. Pada motor besar, rangkaian wye - delta dibutuhkan untuk membatasi arus start. <br />
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<b>2. Motor Kelas B</b></div>
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Adapun karakteristik dari motor kelas B yakni memiliki torsi start yang normal, arus start rendah, dan slip yang rendah. Torsi awal motor kelas B hampir sama dengan motor kelas A, namun arus start 75 persen lebih rendah dari motor kelas A. Arus start dapat dikurangi akibat desain rotor bar yang dalam sehingga kebocoran reaktansi semakin besar. Kebocoran reaktansi yang besar mengakibatkan torsi yang rendah. Sedangkan slip saat beban penuh dan efisiensi sama bagusnya dengan motor kelas A. <br />
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<b>3. Motor Kelas C</b></div>
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Karakteristik motor kelas C memiliki torsi awal yang besar, dan arus start yang kecil. rotor dengan double-cage bar digunakan, sehingga tahanan rotor lebih besar dari motor kelas B. Slip saat beban penuh lebih tinggi dan efisiensi lebih rendah daripada motor kelas A maupun B. Motor kelas C cocok digunakan sebagai kompresor, konveyor, penghancur, dan sebagainya. <br />
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<b>4. Motor Kelas D</b></div>
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Karakteristik motor kelas D yakni memiliki torsi awal yang besar, arus start yang kecil, dan nilai slip yang besar. Batang konduktor rotor terbuat dari bahan yang memiliki tahanan dalam tinggi seperti kuningan atau tembaga. Karakteristik torsi-kecepatan sama dengan motor induksi dengan rotor belitan yang diberi tahanan luar. Slip saat beban penuh mencapai 8 hingga 15 persen, namun efisiensi motor rendah. Motor ini cocok untuk menggerakkan beban yang terputus-putus seperti hoist, akselerasi yang cepat, beban yang besar seperti menekan, memukul, atau memotong.<br />
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<span style="font-size: x-small;"><i>Artikel diambil dari laporan kerja praktek penulis </i><br /><br />Referensi<br />[1] Sen, P.C. 1997. Principles Of Electric Machines And Power Electronic. Wiley: New York </span><br />
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muhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.com0tag:blogger.com,1999:blog-232959206540055696.post-88704919582884092322015-11-29T05:09:00.000+07:002015-12-02T03:09:09.218+07:00Pengukuran Kecepatan Angin dan Aplikasi Anemometer<div dir="ltr" style="text-align: left;" trbidi="on">
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<span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 150%;">Melakukan pengukuran kecepatan angin
secara langsung merupakan cara yang paling akurat untuk mengetahui kecepatan
angin pada suatu tempat. Anemometer adalah alat
pengukuran kecepatan angin<span style="font-family: "times new roman" , "serif";">, dengan tipe<span style="font-family: "times new roman" , "serif";"> </span></span>paling
banyak digunakan adalah jenis tiga mangkuk yang berputar dalam sumbu vertikal
[17], walau demikian pada saat ini penggunaan amenometer statik yang
memanfaatkan gelombang ultrasonik juga sudah mulai berkembang [18]. Selain menggunakan
anemometer data angin juga bisa didapatkan dengan menggunakan turbin tes skala
kecil, metode ini kemudian dikategorikan kedalam pengukuran dengan metode tidak
langsung.</span></div>
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<br />
<a name='more'></a><br /></div>
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<span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 150%;">Anemometer juga biasa digunakan untuk
mengoptimalkan energi listrik yang dihasilkan pada pembangkit listrik tenaga
angin, misalnya seperti yang telah dilakukan pada referensi [19], perhatikan
diagram pada gambar 1 [20].</span></div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjPHcXZs8uAeQUOO_FpA-t0hNUmYSSC65H8r2Up0AESCPiMOSv6TA0_D5fBZyOQYFD_6v6g9te57IQhB6hmU6qvuAgMaL_XLvDjkDf7J3RdKA9GKQlPvkUOjE1tPABBW_r93M2iMZg_QrkE/s1600/Capture4.JPG" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="211" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjPHcXZs8uAeQUOO_FpA-t0hNUmYSSC65H8r2Up0AESCPiMOSv6TA0_D5fBZyOQYFD_6v6g9te57IQhB6hmU6qvuAgMaL_XLvDjkDf7J3RdKA9GKQlPvkUOjE1tPABBW_r93M2iMZg_QrkE/s320/Capture4.JPG" width="320" /></a></div>
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<span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 150%;"> </span>Gambar 1. Aplikasi anemometer sebagai referensi kontrol turbin angin</div>
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<br /></div>
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<span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 150%;">Kecepatan
angin yang terukur kemudian dibandingkan dengan <i style="mso-bidi-font-style: normal;">tip speed ratio</i> (TSR), besar galat kemudian digunakan dalam proses
kontrol. Pada dasarnya pengukuran kecepatan angin secara langsung relatif
mahal, penggunaan anemometer pada sistem PLTB akan menambah biaya komponen serta
biaya perawatan turbin angin, selain itu anemometer dapat menurunkan kehandalan
sistem karena adalnya interferensi aerodinamis, efek bayangan (<i style="mso-bidi-font-style: normal;">shadow effect</i>), serta turbulensi akibat
angin <i style="mso-bidi-font-style: normal;">downstream</i> turbin angin [<span style="color: black; mso-themecolor: text1;">21</span>]. </span></div>
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<a href="https://www.blogger.com/null" name="_Toc358991111"></a><span style="mso-bookmark: _Toc358991085;"><span style="mso-bookmark: _Toc358991111;"><span style="mso-bidi-font-family: "Times New Roman";"></span></span></span><span style="mso-bookmark: _Toc358991111;"></span><span style="mso-bookmark: _Toc358991085;"></span><b><span style="font-size: 14.0pt; mso-bidi-font-family: "Times New Roman"; mso-bidi-font-size: 12.0pt;"></span></b></div>
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<br /></div>
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<span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 150%;">Beberapa tahun terakhir ini, banyak
sekali peneliti dari berbagai belahan dunia mengeliminasi penggunaan data
anemometer sebagai referensi kontrol pada sistem PLTB. Referensi [21] misalnya,
untuk mendapatkan konversi energi maksimum serta menghidari pengukuran kecepatan
angin secara langsung penulis memanfaatkan data torka aerodinamis sebagai
referensi kontrol kecepatan. Dalam Referensi [22] penulis menggunakan pemahaman
dimana kecepatan angular rotor akan proporsional terhadap kecepatan angin. Pada
referensi [23], agar tidak diperlukannya anemometer penulis memilih untuk
mengaplikasikan pemodelan matematis sistem pembangkit pada algoritma khusus
yang apabila diketahui frekuensi, arus, dan tegangan dari generator sinkron,
maka kecepatan angin dapat diketahui.</span></div>
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<br /></div>
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<i><span style="font-size: x-small;"><span style="font-family: "times new roman" , "serif"; line-height: 150%;">Artikel ini diambil dari makalah thesis penulis<span style="font-family: "times new roman" , "serif";"> <a href="http://www.sciencedirect.com/science/article/pii/S2212017313004477" target="_blank">(lihat)</a></span></span></span></i></div>
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<span style="font-size: x-small;"><span style="font-family: "times new roman" , "serif"; line-height: 150%;">Referensi:</span></span></div>
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<span style="font-size: x-small;">[17]</span></div>
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<td style="padding: 0in 5.4pt; width: 372.75pt;" valign="top" width="497"><div class="MsoNormal" style="line-height: normal; text-align: justify;">
<span style="font-size: x-small;">Woofenden, I
(2009): Wind Turbine for Dummies,
Wiley Publishing Inc., Indianapolis, Indiana.</span></div>
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<td style="padding: 0in 5.4pt; width: 34.95pt;" valign="top" width="47"><div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: right;">
<span style="font-size: x-small;">[18]</span></div>
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<td style="padding: 0in 5.4pt; width: 372.75pt;" valign="top" width="497"><div class="MsoNormal" style="line-height: normal; text-align: justify;">
<span style="font-size: x-small;">Hoffman, D.L., and Molinski, T.S. (2009): How New Techmology Developments Will
Lower Wind Energy Cost, CIGRE/ IEEE PES Joint Symposium, 1.</span></div>
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<tr>
<td style="padding: 0in 5.4pt; width: 34.95pt;" valign="top" width="47"><div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: right;">
<span style="font-size: x-small;">[19]</span></div>
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<td style="padding: 0in 5.4pt; width: 372.75pt;" valign="top" width="497"><div class="MsoNormal" style="line-height: normal; text-align: justify;">
<span style="font-size: x-small;">Mutoh, N. & Nagasawa, A. (2006): A Maximum Power Point Tracking
Control Method Suitable For Compact Wind Power Generators, PESC Record - IEEE Annual Power
Electronics Specialists Conference.</span></div>
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</tr>
<tr>
<td style="padding: 0in 5.4pt; width: 34.95pt;" valign="top" width="47"><div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: right;">
<span style="font-size: x-small;">[20]</span></div>
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<td style="padding: 0in 5.4pt; width: 372.75pt;" valign="top" width="497"><div class="MsoNormal" style="line-height: normal; text-align: justify;">
<span style="font-size: x-small;">Patel, Mukund
R. 1999. Constant Tip-Speed Ratio Scheme, in Wind and Solar Power Systems.
CRC Press, Florida, p. 101.</span></div>
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<td style="padding: 0in 5.4pt; width: 34.95pt;" valign="top" width="47"><div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: right;">
<span style="font-size: x-small;">[21]</span></div>
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<td style="padding: 0in 5.4pt; width: 372.75pt;" valign="top" width="497"><div class="MsoNormal" style="line-height: normal; text-align: justify;">
<span style="font-size: x-small;">Budisan, N.,
Groza, V., Prostean, O., Filip, I., Biriescu, M., Szeidert, I., Stern, M.,
(2008): Rotation Speed And Wind Speed Indirect Measurement Methods For The
Control Of Windmills With Fixed Blades Turbine, Conference Record - IEEE Instrumentation and Measurement Technology
Conference, pp. 912-916.</span></div>
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<span style="font-size: x-small;">[22]</span></div>
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<span style="font-size: x-small;">De Broe, A.M.,
Drouilhet, S., Gevorgian, V. (1999): A Peak Power Tracker For Small Wind
Turbines In Battery Charging Applications, IEEE Transactions on Energy Conversion, 14 (4), pp. 1630-1635.</span></div>
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<span style="font-size: x-small;">[23]</span></div>
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<div class="MsoNormal" style="line-height: normal; text-align: justify;">
<span style="font-size: x-small;">Rocha, R.,
(2011): A Sensorless Control For A Variable Speed Wind Turbine Operating At
Partial Load, Elsavier Renewable Energy,
36 (1), pp. 132-141.</span></div>
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muhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.com0tag:blogger.com,1999:blog-232959206540055696.post-87475122952925244482015-11-28T10:39:00.000+07:002015-12-03T04:38:39.938+07:00Sistem Pembangkit Listrik Hibrid<div dir="ltr" style="text-align: left;" trbidi="on">
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<span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 150%;">Terdapat beberapa cara untuk
mengintegrasikan berbagai sumber energi terbarukan berbeda jenis ke dalam suatu
sistem hibrid. Secara garis besar intergrasi tersebut dapat
diklasifikasikan pada dua kategori, kopling arus searah (AS) dan kopling arus
bolak balik (ABB). Kopling ABB kemudian dapat dibagi lagi menjadi kopling arus
bolak balik frekuensi rendah (ABBFR) dan kopling arus bolak balik frekuensi
tinggi (ABBFT).</span></div>
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<a name='more'></a><br /></div>
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<a href="https://www.blogger.com/null" name="_Toc355525760"></a><a href="https://www.blogger.com/null" name="_Toc355465871"></a><a href="https://www.blogger.com/null" name="_Toc355465798"></a><span style="mso-bookmark: _Toc355465798;"><span style="mso-bookmark: _Toc355465871;"><span style="mso-bookmark: _Toc355525760;"><b style="mso-bidi-font-weight: normal;"><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;"><span style="font-family: "times new roman" , "serif";">1. </span><span style="font: 7.0pt "Times New Roman";">
</span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 150%;">Sistem
Kopling AS</span></b></span></span></span><b style="mso-bidi-font-weight: normal;"><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 150%;">
</span></b></div>
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<span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 150%;">Skema kopling AS dapat dilihat seperti
pada Gambar 1. Berbagai sumber energi terbarukan disambungkan pada bus AS
melalui rangkaian elektronika daya (ED) yang sesuai. Sumber AS dapat
disambungkan secara langsung pada bus AS, sedangkan beban AS dapat disambung
secara langsung atau melalui konverter AS/AS terlebih dahulu sehingga didapat
tegangan yang diinginkan. Sistem juga dapat mensuplai daya untuk beban ABB (50
atau 60 Hz) atau disambungkan ke jala-jala melalui suatu inverter yang didesain
dengan kemampuan aliran daya dua arah (<i style="mso-bidi-font-style: normal;">bidirectional
power flow</i>). </span></div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgwDxEa3bUKQD-vCzknnRjt1lwB4eGPTD3qEVSq1m9AQ35VlZSJ7I09wvtOLl7Kq70KPP9NSqmXilAcnnhQbCie0tLguMAUYD3JRzYIMy24Oftkr6bSPnq7M5hf6hyb7g0-c3Jtua6A2pat/s1600/Capture1.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="173" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgwDxEa3bUKQD-vCzknnRjt1lwB4eGPTD3qEVSq1m9AQ35VlZSJ7I09wvtOLl7Kq70KPP9NSqmXilAcnnhQbCie0tLguMAUYD3JRzYIMy24Oftkr6bSPnq7M5hf6hyb7g0-c3Jtua6A2pat/s320/Capture1.JPG" width="320" /></a></div>
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<span style="mso-bookmark: _Toc358991059;"><span style="mso-bookmark: _Toc358991104;"> </span></span><span style="mso-bookmark: _Toc358991059;"><span style="mso-bookmark: _Toc358991104;">Gambar 1.</span></span><span style="mso-bookmark: _Toc355532832;"><span style="mso-bookmark: _Toc358991059;"><span style="mso-bookmark: _Toc358991104;"> Skema
kopling AS</span></span></span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 150%;">Sistem dengan kopling AS dapat dikatakan
sederhana karena tidak membutuhkan sinkronisasi ketika mengintegrasikan sumber
energi yang berbada, namun kekurangannya adalah, apabila inverter tidak
bekerja, maka sistem tidak dapat mensuplai daya untuk beban ABB. Untuk menghindari
permasalahan ini, maka dapat digunakan beberapa inverter dengan rating daya
lebih rendah yang dirangkai secara paralel. Beberapa hal yang perlu
diperhatikan adalah perlunya dilakukan pembagian beban secara proporsional serta
sinkronisasi pada tiap inverter paralel tersebut terutama jika sistem disambung
ke jala-jala.</span></div>
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<a href="https://www.blogger.com/null" name="_Toc355525761"></a><a href="https://www.blogger.com/null" name="_Toc355465872"></a><a href="https://www.blogger.com/null" name="_Toc355465799"></a><span style="mso-bookmark: _Toc355465799;"><span style="mso-bookmark: _Toc355465872;"><span style="mso-bookmark: _Toc355525761;"><b style="mso-bidi-font-weight: normal;"><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;"><span style="font-family: "times new roman" , "serif";">2. </span><span style="font: 7.0pt "Times New Roman";">
</span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 150%;">Sistem
kopling ABB</span></b></span></span></span><b style="mso-bidi-font-weight: normal;"><span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 150%;"></span></b></div>
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<span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 150%;">Sistem ini dapat
dibagi menjadi dua kategori, kopling ABBFR dan kopling ABBFT, skema kopling
ABBFR dapat dilihat seperti pada Gambar 2, dimana tiap sumber energi yang
berbeda di integrasikan pada sistem melalui rangkaian elektronika daya yang
sesuai. Skema sistem kopling ABBFT dapat dilihat seperti pada Gambar 3. Berbagai
sumber energi dan beban yang berbeda disambungkan pada bus ABBFT. Konfigurasi
seperti ini paling banyak digunakan dalam sistem dengan beban ABBFT (400 Hz),
misalnya pada pesawat terbang, kapal laut, kapal selam, maupun stasiun luar
angkasa.</span></div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi0Q2h0qTOJa5r6X_fz4I8gtl7uYPhI1jEZJ2PP2XzNniu6SwYVxGBlJO1EyqARYC-Mz6ahuMu1AtmDaLNscEcC7j6dOKnvAnJmmNQz53uiUJ3pxzKOMX5giqEWr_lallBmvvDMRQmNsd1n/s1600/Capture2.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="181" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi0Q2h0qTOJa5r6X_fz4I8gtl7uYPhI1jEZJ2PP2XzNniu6SwYVxGBlJO1EyqARYC-Mz6ahuMu1AtmDaLNscEcC7j6dOKnvAnJmmNQz53uiUJ3pxzKOMX5giqEWr_lallBmvvDMRQmNsd1n/s320/Capture2.JPG" width="320" /></a></div>
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<a href="https://www.blogger.com/null" name="_Toc358991105"></a><span style="mso-bookmark: _Toc358991105;">Gambar 2.</span><span style="mso-bookmark: _Toc358991060;"><span style="mso-bookmark: _Toc358991105;"><span style="mso-no-proof: yes;"></span></span></span><span style="mso-bookmark: _Toc358991060;"><span style="mso-bookmark: _Toc358991105;"> </span></span><span style="mso-bookmark: _Toc358991060;"><span style="mso-bookmark: _Toc358991105;"><span style="mso-bidi-font-family: "Times New Roman"; mso-bidi-font-size: 12.0pt;">Skema kopling
ABBFR</span></span></span><span style="mso-bidi-font-family: "Times New Roman"; mso-bidi-font-size: 12.0pt;"></span></div>
<div align="center" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0in; text-align: center;">
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<div class="MsoListParagraphCxSpFirst" style="line-height: 150%; margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; text-align: justify;">
<span style="font-family: "times new roman" , "serif"; font-size: 12.0pt; line-height: 150%;">Pada sistem ABBFR
dan ABBFT sumber daya AS bisa didapatkan melalui penyearah. Konfigurasi sistem
ABBFT juga dapat didesain untuk memiliki peralatan dan bus ABBFR (melalui
konverter ABB-ABB atau AS-ABB), sehingga beban ABBFR reguler bisa disambungkan.
Kopling AS adalah tipe integrasi yang paling sederhana dan telah lama dikenal.
Apabila sistem memiliki sejumlah besar sumber daya AS, dan terdapat beberapa
beban AS, maka sistem dengan kopling AS merupakan pilihan yang tepat. Apabila
sumber energi utama merupakan sumber ABB (dengan kualitas daya yang memadai),
maka sistem kopling ABB merupakan opsi yang tepat.</span></div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhiR2YTX_QlLbxPDZWFl9Ono-mqwTmgzZ7H0Qlf0fSwW_MLjz_LR8VRg4pxuAqeqz6sRwJBlbV5iSA8jbvD5jvEAhKJn6RWqTmbhSYYGhDyFvfaGEXkneS6Dch92Xp-SG2EZ1MSW0smr_R1/s1600/Capture3.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="177" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhiR2YTX_QlLbxPDZWFl9Ono-mqwTmgzZ7H0Qlf0fSwW_MLjz_LR8VRg4pxuAqeqz6sRwJBlbV5iSA8jbvD5jvEAhKJn6RWqTmbhSYYGhDyFvfaGEXkneS6Dch92Xp-SG2EZ1MSW0smr_R1/s320/Capture3.JPG" width="320" /></a></div>
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<span style="mso-bookmark: _Toc358991106;">Gambar 3. </span><span style="mso-bookmark: _Toc358991061;"><span style="mso-bookmark: _Toc358991106;"><span style="mso-bidi-font-family: "Times New Roman"; mso-bidi-font-size: 12.0pt;">Skema
kopling ABBFT</span></span></span></div>
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<span style="mso-bookmark: _Toc358991061;"><span style="mso-bookmark: _Toc358991106;"><span style="mso-bidi-font-family: "Times New Roman"; mso-bidi-font-size: 12.0pt;"> </span></span></span></div>
<div class="MsoCaption" style="text-align: justify;">
<span style="font-size: x-small;"><i><span style="font-family: "times new roman" , "serif"; line-height: 150%;">Artikel ini diambil dari makalah thesis penulis <a href="http://www.sciencedirect.com/science/article/pii/S2212017313004477" target="_blank">(lihat)</a></span></i></span></div>
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<span style="font-size: x-small;">Referensi:</span></div>
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muhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.com1tag:blogger.com,1999:blog-232959206540055696.post-7896737637059100972011-10-31T15:45:00.000+07:002015-12-01T02:06:22.006+07:00Smart Grid Untuk Jaringan Listrik Masa Depan<div dir="ltr" style="text-align: left;" trbidi="on">
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Jaringan listrik konvensional tidak didesain untuk diintegrasikan dengan teknologi terbaru, tidak ekonomis, tidak memperhatikan pengaruh emisi karbon, dan tidak memperhatikan konservasi dan efisiensi energi. Dengan adanya kekurangan-kekurangan jaringan konvensional, muncul konsep smart grid yang mengaplikasikan teknologi digital dan aplikasi komponen baru pada sektor tenaga listrik untuk meningkatkan keandalan, mengurangi biaya, meningkatkan efisiensi. Dalam tulisan ini dibahas komponen yang diperlukan untuk membangun smart grid. Saat ini konsep smart grid telah diaplikasikan pada jaringan listrik dan menunjukkan adanya keuntungan ekonomis yang bisa didapatkan.</div>
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<a name='more'></a><b>I. Pendahuluan</b> </div>
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Jaringan listrik adalah sistem yang menyalurkan energi listrik dari pembangkit ke pengguna melalui saluran transmisi dan distribusi. Tujuannya adalah menyalurkan daya pada konsumen sesuai dengan permintaan, level ekonomi, keandalan, dan kualitas yang dapat diterima. Sistem tenaga listrik sangat rentan terhadap ketidaknormalan seperti kesalahan pada kontrol, kegagalan proteksi atau komunikasi, gangguan sistem, dan faktor kesalahan manusia. Dengan demikian, untuk menjaga sistem tenaga tetap stabil dan handal merupakan masalah penting dalam desain sistem tenaga di masa depan. Jaringan listrik konvensional tidak didesain untuk diintegrasikan dengan teknologi terbaru, tidak ekonomis, tidak memperhatikan pengaruh emisi karbon, dan tidak memperhatikan konservasi dan efisiensi energi. Jaringan listrik konvensional mengalami permasalahan dalam hal-hal sebagai berikut:</div>
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<li>Belum bisa diaplikasikan deregulasi pasar listrik pada jaringan listrik yang menyajikan skenario aliran daya yang tidak pasti. </li>
<li>Jaringan tidak mendukung aliran informasi data yang baik.</li>
<li>Peningkatan penetrasi energi terbarukan pada sistem telah menambah masalah dalam hal kestabilan sistem.</li>
<li>Masyarakat pengguna teknologi digital membutuhkan catu daya dengan kualitas dan ketersediaan yang tinggi</li>
<li>Perlunya penggunaan energi terbarukan yang memiliki dampak baik bagi lingkungan.</li>
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Dengan adanya kekurangan-kekurangan jaringan konvensional, muncul konsep smart grid, yang mengaplikasikan teknologi digital dan komponen baru pada sektor tenaga listrik untuk meningkatkan keandalan, menguarangi biaya, dan meningkatkan efisiensi. <br /></div>
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<b>II. Skema Dasar Smart Grid</b></div>
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Teknologi smart grid dapat berkontribusi pada pengurangan emisi gas rumah kaca dengan meningkatkan efisiensi dan konservasi, memfasilitasi integrasi energi terbarukan, dan memungkinkan penggunaan mobil listrik (Plug in Hybrid Electric Vehicle - PHEV). Selain itu, konsumen dapat mengontrol penggunaan listriknya. Teknologi smart grid seperti yang ditunjukkan pada gambar 1 terdiri dari jaringan komunikasi, sensor canggih, dan peralatan pemantauan, yang mendasari konsep baru pembangkitan dan penyaluran daya. Smart grid memungkinkan adanya aliran daya dua arah, hal ini dikarenakan banyaknya pembangkitan yang terdistribusi terutama pada wilayah beban [4]. Aliran daya ini perlu diatur agar didapatkan kinerja jaringan yang efisien dan optimal. Untuk mengatur aliran daya tersebut diperlukan pengaturan pada peralatan atau aset-aset yang berada pada jaringan, maka dari itu smart grid sangat erat kaitannya dengan teknologi komunikasi dan informasi. Pengaturan ini dapat dilakukan karena smart grid memiliki sistem komunikasi data dua arah. Metode pengaturan didapatkan berdasarkan data yang terkumpul pada IT-based control. Sensor dalam jumlah besar yang digunakan akan terus memantau (real time) data konsumsi energi, data cuaca, kondis peralatan, dan status operasi. Data dikirim melalui infrastruktur komunikasi dua arah dari berbagai titik pemantauan pada smart grid menuju pusat kontrol. Data tersebut kemudian digunakan untuk memprediksikan apa yang akan terjadi serta untuk mendapatkan strategi kontrol yang optimal pada sistem.</div>
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" /><span lang="IN" style="color: black; font-family: "times new roman" , "serif"; font-size: 12pt; line-height: 150%;"> </span></div>
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<span lang="IN" style="color: black; font-family: "times new roman" , "serif"; font-size: 12pt; line-height: 150%;">Gambar 1. Teknologi <i style="mso-bidi-font-style: normal;">smart grid</i> [5].</span></div>
<div style="text-align: justify;">
</div>
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<br /></div>
<div style="text-align: justify;">
Smart grid memiliki empat bagian besar, yaitu bagian sistem tenaga, bagian kontrol, bagian komunikasi, dan bagian aplikasi [2].<br />
<br />
<b>a. Bagian sistem tenaga</b><br />
Bagian ini merupakan bagian utama dalam smart grid yang akan dioptimalkan operasinya. Peralatan-peralatan baru sistem tenaga dalam smart grid antara lain energi terbarukan, penyimpan energi, dan beban bergerak [3].</div>
<br />
<i>i.Integrasi energi terbarukan </i><br />
<div style="text-align: justify;">
Sumber energi listrik pada sistem smart grid tidak hanya berasal dari
pembangkitan konvensional seperti yang bersumber dari nuklir, batu bara,
diesel, maupun gas, namun juga berasal dari pembangkitan
non-konvensional yang bersumber dari matahari, angin, biomassa,
gelombang laut, fuel cell, dll. Semua pembangkitan konvensional yang
tersentralisasi dan pembangkitan non-konvensional yang terdistribusi
akan bersatu pada jaringan utama. Hal ini sangat menguntungkan karena
tiap pembangkit akan saling membantu dalam memberikan daya sehingga daya
dari pembangkitan konvensional dapat dikurangi. Selain itu penggunaan
pembangkitan non-konvensional yang dikenal ramah lingkungan akan
berdampak baik pada lingkungan. </div>
<br />
<i>ii.Perkembangan penyimpanan energi </i><br />
<div style="text-align: justify;">
Smart grid memiliki banyak pusat penyimpanan energi, besar, kecil,
bergerak, ataupun diam yang tersebar pada jaringan. Pusat penyimpanan
energi ini digunakan untuk mengantisipasi perubahan beban tiba-tiba
ataupun fluktuasi pada pembangkitan tenaga angin dan matahari. Teknologi
Quick-response Battery Energy Storage System (BESS) dan Voltage Source
Converter (VSC) telah diuji coba dan sesuai untuk sistem penyimpanan
energi. </div>
<br />
<i>iii.Perkembangan beban bergerak</i><br />
<div style="text-align: justify;">
Diperkirakan bahwa beban listrik di masa depan tidak lagi beban diam.
Perkembangan teknologi baterai saat ini memungkinkan era komersialisasi
mobil listrik. Diperkirakan di masa depan setiap harinya akan ada 10
juta mobil yang dihubungkan ke smart grid, seperti di tempat parkir,
pusat perbelanjaan, rumah, maupun kantor. Baterai pada mobil tersebut
dapat dianggap sebagai beban ketika pengisian ataupun sebagai sumber
energi. Pengisian dan pemakaian baterai ini harus dikontrol untuk
menghindari fluktuasi daya. </div>
<br />
<b>b. Bagian kontrol</b><br />
<div style="text-align: justify;">
Dalam smart grid perlu diimplementasikan metode dan algoritma kontrol
baru yang mampu memantau komponen dalam jaringan, mendiagnosa secara
cepat, memprediksi kondisi, dan memiliki respon yang sesuai untuk suatu
kejadian. Gambar 2 menunjukkan bahwa kontrol menjadi bagian dalam
jaringan. Tabel 1 menunjukkan teknologi kontrol modern pada smart grid.
Sistem kontrol smart grid membutuhkan teknologi sensor dan pengukuran
yang informatif.</div>
<img src="" /> <br />
<br />
<div style="text-align: center;">
Gambar 2. Pusat kontrol pada jaringan [2].</div>
<div style="text-align: justify;">
</div>
<div class="MsoNormalCxSpMiddle" style="margin-left: 0in; text-align: justify; text-indent: 28.35pt;">
<br /></div>
<div style="text-align: justify;">
<span lang="IN" style="color: black; font-family: "times new roman" , "serif"; font-size: 12pt; line-height: 150%;">Tabel 1. Metode kontrol modern untuk <i style="mso-bidi-font-style: normal;">smart grid</i>.</span></div>
<div style="text-align: justify;">
</div>
<table border="1" cellpadding="0" cellspacing="0" class="MsoTableGrid" style="border-collapse: collapse; border: medium none; margin-left: 0px; margin-right: 0px; text-align: left;"><tbody>
<tr style="mso-yfti-firstrow: yes; mso-yfti-irow: 0;"> <td style="border: solid black 1.0pt; mso-border-alt: solid black .5pt; mso-border-themecolor: text1; mso-border-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 33.75pt;" valign="top" width="45"><div align="center" class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-left: 0in; mso-add-space: auto; text-align: center; text-indent: 0in;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">No</span></div>
</td> <td style="border-left: none; border: solid black 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-themecolor: text1; mso-border-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 150.05pt;" valign="top" width="200"><div align="center" class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-left: 0in; mso-add-space: auto; text-align: center; text-indent: 0in;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">Group</span></div>
</td> <td style="border-left: none; border: solid black 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-themecolor: text1; mso-border-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 218.5pt;" valign="top" width="291"><div align="center" class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-left: 0in; mso-add-space: auto; text-align: center; text-indent: 0in;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">Teknologi</span></div>
</td> </tr>
<tr style="mso-yfti-irow: 1;"> <td style="border-top: none; border: solid black 1.0pt; mso-border-alt: solid black .5pt; mso-border-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 33.75pt;" valign="top" width="45"><div align="center" class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-left: 0in; mso-add-space: auto; text-align: center; text-indent: 0in;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">1</span></div>
</td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-bottom-themecolor: text1; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-right-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 150.05pt;" valign="top" width="200"><div align="center" class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-left: 0in; mso-add-space: auto; text-align: center; text-indent: 0in;">
<span lang="IN" style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">Pera</span><span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">lat</span><span lang="IN" style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">an</span><span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;"> cerdas terdistribusi</span></div>
<div align="center" class="MsoNormalCxSpLast" style="line-height: 150%; margin-left: 0in; mso-add-space: auto; text-align: center; text-indent: 0in;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">(<i style="mso-bidi-font-style: normal;">Distributed Intelligent Agents</i>)</span></div>
</td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-bottom-themecolor: text1; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-right-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 218.5pt;" valign="top" width="291"><div class="MsoListParagraphCxSpFirst" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: 21.75pt; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l6 level1 lfo13; text-indent: -21.25pt;">
<span style="color: black; font-family: "symbol"; font-size: small; line-height: 150%;">·<span style="font: 7pt "Times New Roman";"> </span></span><span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">Relay digital</span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: 21.75pt; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l6 level1 lfo13; text-indent: -21.25pt;">
<span style="color: black; font-family: "symbol"; font-size: small; line-height: 150%;">·<span style="font: 7pt "Times New Roman";"> </span></span><span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">Tap changer cerdas</span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: 21.75pt; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l6 level1 lfo13; text-indent: -21.25pt;">
<span style="color: black; font-family: "symbol"; font-size: small; line-height: 150%;">·<span style="font: 7pt "Times New Roman";"> </span></span><span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">Sistem manajemen energi</span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: 21.75pt; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l6 level1 lfo13; text-indent: -21.25pt;">
<span style="color: black; font-family: "symbol"; font-size: small; line-height: 150%;">·<span style="font: 7pt "Times New Roman";"> </span></span><span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">Pengontrol yang sesuai jaringan</span></div>
<div class="MsoListParagraphCxSpLast" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: 21.75pt; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l6 level1 lfo13; text-indent: -21.25pt;">
<span style="color: black; font-family: "symbol"; font-size: small; line-height: 150%;">·<span style="font: 7pt "Times New Roman";"> </span></span><span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">Kontrol dinamis daya terdistribusi</span></div>
</td> </tr>
<tr style="mso-yfti-irow: 2;"> <td style="border-top: none; border: solid black 1.0pt; mso-border-alt: solid black .5pt; mso-border-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 33.75pt;" valign="top" width="45"><div align="center" class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-left: 0in; mso-add-space: auto; text-align: center; text-indent: 0in;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">2</span></div>
</td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-bottom-themecolor: text1; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-right-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 150.05pt;" valign="top" width="200"><div align="center" class="MsoNormalCxSpLast" style="line-height: 150%; margin-left: 0in; mso-add-space: auto; text-align: center; text-indent: 0in;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">Alat analisa</span></div>
</td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-bottom-themecolor: text1; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-right-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 218.5pt;" valign="top" width="291"><div class="MsoListParagraphCxSpFirst" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: 21.75pt; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l22 level1 lfo15; text-indent: -21.25pt;">
<span style="color: black; font-family: "symbol"; font-size: small; line-height: 150%;">·<span style="font: 7pt "Times New Roman";"> </span></span><span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">Kontrol dan monitor kinerja s</span><span lang="IN" style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">i</span><span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">stem</span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: 21.75pt; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l22 level1 lfo15; text-indent: -21.25pt;">
<span style="color: black; font-family: "symbol"; font-size: small; line-height: 150%;">·<span style="font: 7pt "Times New Roman";"> </span></span><span lang="IN" style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">Analisa pengukuran fasor</span><span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;"></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: 21.75pt; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l22 level1 lfo15; text-indent: -21.25pt;">
<span style="color: black; font-family: "symbol"; font-size: small; line-height: 150%;">·<span style="font: 7pt "Times New Roman";"> </span></span><span lang="IN" style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">Prakiraan cuaca</span><span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;"></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: 21.75pt; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l22 level1 lfo15; text-indent: -21.25pt;">
<span style="color: black; font-family: "symbol"; font-size: small; line-height: 150%;">·<span style="font: 7pt "Times New Roman";"> </span></span><span lang="IN" style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">Analisa aliran beban yang cepat</span><span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;"></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: 21.75pt; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l22 level1 lfo15; text-indent: -21.25pt;">
<span style="color: black; font-family: "symbol"; font-size: small; line-height: 150%;">·<span style="font: 7pt "Times New Roman";"> </span></span><span lang="IN" style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">Simulasi sistem pasar</span><span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;"></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: 21.75pt; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l22 level1 lfo15; text-indent: -21.25pt;">
<span style="color: black; font-family: "symbol"; font-size: small; line-height: 150%;">·<span style="font: 7pt "Times New Roman";"> </span></span><span lang="IN" style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">Distribusi lokasi gangguan</span><span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;"></span></div>
<div class="MsoListParagraphCxSpLast" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: 21.75pt; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l22 level1 lfo15; text-indent: -21.25pt;">
<span lang="IN" style="color: black; font-family: "symbol"; font-size: small; line-height: 150%;">·<span style="font: 7pt "Times New Roman";"> </span></span><span lang="IN" style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">Komutasi kecepatan tinggi</span></div>
</td> </tr>
<tr style="mso-yfti-irow: 3; mso-yfti-lastrow: yes;"> <td style="border-top: none; border: solid black 1.0pt; mso-border-alt: solid black .5pt; mso-border-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 33.75pt;" valign="top" width="45"><div align="center" class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-left: 0in; mso-add-space: auto; text-align: center; text-indent: 0in;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">3</span></div>
</td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-bottom-themecolor: text1; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-right-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 150.05pt;" valign="top" width="200"><div align="center" class="MsoNormalCxSpLast" style="line-height: 150%; margin-left: 0in; mso-add-space: auto; text-align: center; text-indent: 0in;">
<span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">Aplikasi operasional</span></div>
</td> <td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; mso-border-alt: solid black .5pt; mso-border-bottom-themecolor: text1; mso-border-left-alt: solid black .5pt; mso-border-left-themecolor: text1; mso-border-right-themecolor: text1; mso-border-themecolor: text1; mso-border-top-alt: solid black .5pt; mso-border-top-themecolor: text1; padding: 0in 5.4pt 0in 5.4pt; width: 218.5pt;" valign="top" width="291"><div class="MsoListParagraphCxSpFirst" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: 21.75pt; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l11 level1 lfo14; text-indent: -21.25pt;">
<span style="color: black; font-family: "symbol"; font-size: small; line-height: 150%;">·<span style="font: 7pt "Times New Roman";"> </span></span><span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">SCADA</span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: 21.75pt; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l11 level1 lfo14; text-indent: -21.25pt;">
<span style="color: black; font-family: "symbol"; font-size: small; line-height: 150%;">·<span style="font: 7pt "Times New Roman";"> </span></span><span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">Otomasi </span><span lang="IN" style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">gardu induk</span><span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;"></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: 21.75pt; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l11 level1 lfo14; text-indent: -21.25pt;">
<span style="color: black; font-family: "symbol"; font-size: small; line-height: 150%;">·<span style="font: 7pt "Times New Roman";"> </span></span><span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">Otomasi transmisi</span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: 21.75pt; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l11 level1 lfo14; text-indent: -21.25pt;">
<span style="color: black; font-family: "symbol"; font-size: small; line-height: 150%;">·<span style="font: 7pt "Times New Roman";"> </span></span><span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">Otomasi distribusi</span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: 21.75pt; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l11 level1 lfo14; text-indent: -21.25pt;">
<span style="color: black; font-family: "symbol"; font-size: small; line-height: 150%;">·<span style="font: 7pt "Times New Roman";"> </span></span><span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">Tanggapan demand</span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: 21.75pt; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l11 level1 lfo14; text-indent: -21.25pt;">
<span style="color: black; font-family: "symbol"; font-size: small; line-height: 150%;">·<span style="font: 7pt "Times New Roman";"> </span></span><span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">Manajemen pemadaman</span></div>
<div class="MsoListParagraphCxSpLast" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: 21.75pt; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l11 level1 lfo14; text-indent: -21.25pt;">
<span style="color: black; font-family: "symbol"; font-size: small; line-height: 150%;">·<span style="font: 7pt "Times New Roman";"> </span></span><span style="color: black; font-family: "times new roman" , "serif"; font-size: small; line-height: 150%;">Optimasi asset</span></div>
</td> </tr>
</tbody></table>
<div style="text-align: justify;">
</div>
<div class="MsoNormalCxSpLast" style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
</div>
<div class="MsoListParagraphCxSpFirst" style="line-height: 150%; margin: 0in 0in 0.0001pt 28.35pt; text-align: justify; text-indent: -28.35pt;">
<b><span lang="IN" style="color: black; font-family: "times new roman" , "serif"; font-size: 12pt; line-height: 150%;"><span style="font-family: "times new roman" , "serif";">c. </span></span><span lang="IN" style="color: black; font-family: "times new roman" , "serif"; font-size: 12pt; line-height: 150%;">Bagian komunikasi</span></b></div>
<div style="text-align: justify;">
</div>
<div style="text-align: justify;">
Jaringan komputer dan komunikasi data memainkan peranan penting dalam sistem smart grid. Sistem komunikasi yang digunakan harus mempunyai kecepatan yang memadai, mempunyai dua arah komunikasi, dan terintegrasi secara penuh sehingga menjadikan smart grid begitu dinamis dan interaktif untuk pertukaran data dan daya secara real time.<br />
<br />
Data real time menjadi sumber informasi berharga pada kontrol otomatik untuk menjaga kestabilan sistem. Berdasarkan penelitian, pemutusan daya yang meluas pada USA bagian barat pada 10 Agustus 1996 dapat dihindari jika 0,4% beban dilepas selama 30 menit. Pemutusan pada tahun 1996 menunjukkan bahwa pertukaran informasi pada area yang luas secara real time merupakan faktor penting untuk keandalan dan kestabilan sistem tenaga di masa depan.<br />
<br />
<img src="" /><br />
<br />
<div style="text-align: center;">
Gambar 3. Diagram aliran pengukuran, informasi, dan pembuatan keputusan [1].</div>
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Gambar 3 menunjukkan hubungan antara pengukuran, informasi dan pengambilan keputusan. Dengan pengukuran real time dan berkecepatan tinggi, proteksi dan aksi kontrol yang sesuai dapat dilakukan untuk menjamin keandalan sistem saat terjadi gangguan. Penyaluran dan akuisisi informasi secara luas, real time, dan cepat merupakan kunci pengontrolan dan optimasi operasi sistem tenaga pada wilayah yang luas. Untuk mendukung kebutuhan komunikasi data tersebut, teknologi dan arsitektur komunikasi masa depan harus dapat memberikan informasi data real time pada saat sistem membutuhkannya. Selain itu, jaringan di masa depan membutuhkan protokol dan standar, sehingga memudahkan dalam implementasinya.<br />
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4. Bagian aplikasi<br />
Smart grid membutuhkan aplikasi dan piranti real time yang membuat operator dapat membuat keputusan dengan cepat. Pendukung keputusan ini membutuhkan peralatan yang menghubungkan jaringan dengan pengguna. Aplikasi dan peralatan tersebut haruslah mudah untuk digunakan.</div>
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<b style="mso-bidi-font-weight: normal;"><span style="color: black; font-family: "times new roman" , "serif"; font-size: 12pt; line-height: 150%;"><span style="font-family: "times new roman" , "serif";">III. Aplikasi Smar Grid Saat <span style="font-family: "times new roman" , "serif";">I</span>ni</span></span></b></div>
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Teknologi smart grid pertama kali muncul dalam bentuk kontrol elektronik yang digunakan untuk pengukuran dan pemantauan [6]. Pada tahun 1980-an pembacaan meter otomatis telah digunakan untuk memantau beban pengguna yang jumlahnya banyak, dan pada tahun 1990-an berkembang menjadi Advanced Metering Infrastructure (AMI), yang dapat menyimpan data listrik yang telah digunakan pada interval waktu tertentu dalam sehari. Smart meter atau AMI memberikan proses komunikasi yang terus-menerus sehingga pemantauan dapat dilakukan secara real time, dengan adanya smart socket pada AMI beban listrik pada rumah tangga dapat dipantau. Teknologi demand side management awal adalah peralatan dynamic demand yang mensensor beban jaringan dengan memantau perubahan frekuensi. Peralatan-peralatan seperti pendingin/pemanas ruangan di rumah atau industri, diatur siklus kerjanya untuk menghindari pengaktifan dalam kondisi puncak.<br />
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Pemantauan dan sinkronisasi Wide Area Network (WAN) dimulai pada awal 1990-an saat Bonneville Power Administration mengembangkan penelitian smart grid dengan sensor yang dapat memberikan analisa yang cepat pada ketidaknormalan kualitas listrik di wilayah geografis yang luas. Proyek Wide Area Measurement System (WAMS) tersebut pertama kali dioperasikan pada tahun 2000.<br />
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Sejak tahun 2003, kota Austin, Texas pertama kali membangun smart grid dengan mengganti 1/3 meter manualnya dengan smart meter yang berkomunikasi secara nirkabel menggunakan mesh network. Saat ini 500.000 peralatannya telah bekerja secara real time (smart meter, smart thermostat, dan sensor-sensor yang melewati area layanannya) dan melayani satu juta pelanggan serta 43.000 unit bisnis. Boulder, Colorado menyelesaikan tahap pertama proyek smart grid pada bulan Agustus 2008. Kedua sistem menggunakan smart meter sebagai pintu gerbang Home Automation Network (HAN) yang mengontrol smart socket dan smart devices.Kota Mannheim, Jerman menggunakan komunikasi real time Broadband Powerline (BPL) pada proyek Model City Mannheim (MoMa). AMI merupakan salah satu segmen smart grid yang perkembangannya paling menonjol saat ini. Segmen pasar lainnya adalah respon kebutuhan (Demand Response), optimasi jaringan, integrasi pembangkit terdistribusi, penyimpan energi, PHEV (Plug in Hybrid Electric Vehicles), dan sistem manajemen energi konsumen. Perkiraan perkembangan segmen pasar smart grid sampai tahun 2020 terlihat pada tabel 2 berikut.</div>
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<span lang="IN">Tabel 2. Perkembangan segmen pasar <i style="mso-bidi-font-style: normal;">smart grid</i>.<span style="color: black;"></span></span></div>
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<span style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Segmen Pasar/Aplikasi</span></div>
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<span style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">2010</span></div>
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<span style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">2015</span></div>
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<span style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">2020</span></div>
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<span style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">AMI</span></div>
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<span style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Penyebaran skala besar tengah berlangsung</span></div>
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<span style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Infrastruktur jaringan dan penetrasi pasar berkembang cepat</span></div>
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<span style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Implementasi dalam skala luas</span></div>
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<span style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Respon kebutuhan</span></div>
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<span style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Masih terbatas (untuk bisnis dan industr</span><span lang="IN" style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">i</span><span style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">)</span></div>
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<span lang="IN" style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Memasuki sektor perumahan, bisnis, dan industri</span></div>
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<span lang="IN" style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Digunakan pada semua pengguna</span></div>
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<span style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Optimasi Jaringan</span></div>
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<span lang="IN" style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Otomatisasi gardu induk dan distribusi sudah dimulai</span></div>
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<span lang="IN" style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Teknologi sensor sudah menyatu dalam jaringan distribusi dan otomatisasi menjadi rutinitas</span></div>
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<span lang="IN" style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Sensor dinamis sudah tersebar dan jaringan sudah menjadi cerdas</span></div>
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<span style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Integrasi Pembangkit Terdistribusi</span></div>
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<span lang="IN" style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Mulai a</span><span style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">da</span></div>
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<span lang="IN" style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Teknologinya sudah matang namun masih sedikit diaplikasikan</span></div>
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<span lang="IN" style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Tersebar di mana-mana</span></div>
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<span style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Penyimpanan energ</span><span lang="IN" style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">i</span></div>
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<span lang="IN" style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Mulai ada</span></div>
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<span lang="IN" style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Teknologinya mulai berkembang dan peningkatan pembangkit terdistribusi akan meningkatkan peranan penyimpanan energi</span></div>
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<span lang="IN" style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Mempunyai peran yang vital dalam mendukung pembangkit terdistribusi</span></div>
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<span style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">PHEV</span></div>
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<span lang="IN" style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Belum ada</span></div>
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<span lang="IN" style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Pengisian <i style="mso-bidi-font-style: normal;">smart</i></span></div>
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<i style="mso-bidi-font-style: normal;"><span lang="IN" style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">V2G (vehicle to grid)</span></i></div>
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<span style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Sistem Manajemen Energi Konsumen</span></div>
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<span lang="IN" style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Proyek pertama yang sukses</span></div>
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<span lang="IN" style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Mudah digunakan dan murah</span></div>
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<span lang="IN" style="font-family: "times new roman" , "serif"; font-size: 10pt; line-height: 150%;">Sudah biasa dan berbasis web</span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="IN" style="color: black; font-family: "times new roman" , "serif"; font-size: 12pt; line-height: 150%;"><span style="font-family: "times new roman" , "serif";">I<span style="font-family: "times new roman" , "serif";">V. </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span lang="IN" style="color: black; font-family: "times new roman" , "serif"; font-size: 12pt; line-height: 150%;">Keuntungan Smart Grid</span></b></div>
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Contoh smart grid yang paling awal dan masih yang terbesar adalah sistem di Itali yang dipasang oleh Enel S.p.A Italia. Proyek Telegestore yang selesai pada tahun 2005 merupakan proyek yang tidak umum karena perusahaannya merancang dan membuat peralatan meter, sebagai integratornya, dan sekaligus membuat perangkat lunaknya. Proyek Telegestore dinilai sebagai teknologi smart grid skala komersial yang pertama kali untuk perumahan.<br />
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Proyek Telegestore merupakan jaringan listrik pertama yang menggunakan smart meter pada 27 juta pelanggannya, yang dihubungkan menggunakan teknologi komunikasi bandwidth rendah Power Line Communication. Proyek terbaru menggunakan komunikasi Broadband over Power Line (BPL) atau teknologi nirkabil seperti mesh networking yang memberikan koneksi yang lebih handal untuk membedakan peralatan pada suatu rumah.<br />
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Smart grid di Italia belum sepenuhnya sempurna, namun hasil yang didapat ternyata sangat menguntungkan. Proyek Telegestore ENEL Italia merupakan proyek AMI terbesar di dunia, dengan jumlah 27 juta meteran pada jaringan. Proyek yang menghabiskan biaya investasi sebesar 2.1 miliyar Euro ini dapat menghasilkan penghematan 500 juta Euro per tahun dengan pelayanan yang lebih baik dan biaya produksi yang rendah [7]. Keuntungan yang lebih besar akan didapatkan jika semua aspek smart grid di implementasikan. Disamping itu keuntungann lainnya adalah, meningkatkan efisiensi di pasar kelistrikan, pembukaan lowongan kerja baru, serta mengurangi emisi CO2. <br />
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Dengan munculnya smart grid, pelanggan ENEL dapat mengendalikan pengeluarannya untuk energi listrik, pada umumnya pelanggan menggunkan AMI untuk peralatan pada dapur dan mesin cuci. Ketika harga listrik mahal, misalnya seperti pada beban puncak, malam hari, atau malam pada musim dingin, AMI memberitahukan pelanggan bahwa listrik sedang mahal. Hasil survei yang dilakukan ENEL menunjukkan bahwa para pelanggan dapat mengurangi tagihan listriknya hingga setengah dari biasanya. Tiap bulannya para pelanggan rata-rata membayar € 18 atau Rp 220.000 per tahun [8].<br />
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Sementara itu menurut Galvin Electricity Initiative, teknologi smart grid akan mengurangi gangguan-gangguan pada sistem tenaga yang berakibat pada penghematan perekenomian Amerika Serikat sampai dengan $49 milyar per tahun. Smart grid juga akan mengurangi investasi infrastruktur sebesar $46 milyar dan sebesar $117 milyar pada 20 tahun ke depan. Selain itu dengan penyebarluasan teknologi yang mengizinkan konsumen mengontrol konsumsi dayanya akan dapat menghemat $5 milyar sampai $7 milyar per tahun pada perekonomian AS pada tahun 2015, dan $15-$20 milyar per tahun pada tahun 2020. Dengan mengasumsikan 10% penetrasi, teknologi pembangkitan terdistribusi dan cerdas, kapasitas penyimpanan yang interaktif dapat menghemat $10 milyar pada tahun 2020.</div>
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<b>IV.<span lang="IN" style="font-family: "times new roman" , "serif";"><span style="font-family: "times new roman" , "serif";"> </span>P<span style="font-family: "times new roman" , "serif";">emicu </span>P<span style="font-family: "times new roman" , "serif";">asar </span>S<span style="font-family: "times new roman" , "serif";">mart </span>Grid</span></b><br />
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<span lang="IN" style="font-family: "times new roman" , "serif";">Beberapa pemicu pasar <i style="mso-bidi-font-style: normal;">smart grid</i> diantaranya adalah [9]:</span></div>
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<b><span style="font-family: "times new roman" , "serif";"><span style="font-family: "times new roman" , "serif";">a</span>.<span style="font-family: "times new roman" , "serif";"> </span></span><span style="font-family: "times new roman" , "serif";">Pertumbuhan Permintaan Energi</span></b></div>
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Kebutuhan permintaan energi dunia yang meningkat yang digabungkan dengan ketidakpastian iklim energi masa depan akan dengan cukup memadai bertemu dengan kebutuhan yang memimpin pada dorogan untuk mengembangkan dan mengimplementasikan teknologi yang dapat meningkatkan efisiensi sumber-sumber energi, infrastruktur dan peralatan penggunaan akhir. Pasar konsumsi energi dunia diproyeksikan akan meningkat 44% dari tahun 2006 ke 2030.<br />
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Teknologi smart grid mendukung usaha-usaha efisiensi energi secara langsung dan tidak langsung karena smart grid dapat menentukan batas suplai yang cukup (jumlah kapasitas yang dibangkitkan pada saat kelebihan permintaan untuk melindungi dari terjadinya pemadaman) pada real time, meningkatkan efisiensi operasional dari jaringan distribusi, dan mengizinkan aplikasi energi yang efisien (seperti respon pada permintaan) untuk dimasukkan pada neraca.<br />
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<b>b. Independensi Energi dan Keamanan</b>Kendaraan listrik, secara luas dipandang menjadi solusi terkemuka untuk mengurangi ketergantungan pada energi asing, melayani sebagai contoh yang sangat baik dari teknologi terisolasi yang tidak dapat merealisasikan janji yang dimaksudkan (dan bisa sangat baik menciptakan kekacauan) tanpa mendasari jaringan cerdas. Misalnya, Smart grid menyediakan sistem kontrol tingkat tinggi dan jaringan komunikasi yang dibutuhkan untuk mengisi jutaan kendaraan pribadi dengan cara yang tidak menciptakan "beban puncak yang disengaja."<br />
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Hanya dengan mempunyai algoritma yang dapat menentukan cara yang paling aman untuk "memperhalus" pengisian jadwal dari jutaan mobil listrik kita dapat memastikan bahwa tekanan-tekanan tambahan yang tidak diperlukan tidak ditempatkan pada grid. Tanpa infrastruktur cerdas ini tidak ada jalan bagi aplikasi yang diperlukan (seperti PHEVs, pembangkitan terdistribusi dan penyimpanan) untuk mencapai jenis penetrasi skala massa yang diperlukan untuk menciptakan kemandirian energi. Selanjutnya, sering terjadi gabungan aplikasi-aplikasi baru (yaitu, pengisian mobil listrik dengan terbarukan energi) yang menyediakan solusi-solusi yang menyediakan keuntungan sosial yang nyata.<br />
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<b>c. Pengurangan Gas Rumah Kaca</b><br />
Sebagaimana diketahui, bahwa bahan bakar fosil secara langsung berhubungan dengan pemanasan global. Dalam poin ini, pembangkitan energy listrik pada faktanya adalah, contributor CO2 dan gas-gas rumah kaca terbesar di dunia. Penyebaran teknologi smart grid dan pelayanannya dapat dapat mempunyai dampak yang signifikan pada pengurangan CO2 dengan secara cerdas mengatur pengiriman daya kepada konsumen dan bisnis dimana ketika hanya diperlukan.</div>
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<b>d. Pertumbuhan Ekonomi</b><br />
Peningkatan dari infrastruktur tenaga listrik, secara luas dianggap dapat menjadi salah satu kesempatan bisnis terbesar abad ini. Electric Power Research Institute (EPRI) memperkirakan biaya dari pembangunan smart grid di AS adalah $165 milyar pada 2 dekade selanjutnya – dengan perkiraan $8 milyar per tahun.</div>
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<b>e. Kebijakan dan Regulasi</b><br />
Tekanan regulasi pada AS dan Eropa adalah salah asatu pendorong smart grid (dan teknologi energi terbarukan). Pemerintah AS yang baru sudah membuat kebijakan energy sebagai prioritas utama dan baru-baru ini mengumukan kesempatan pendanaan $3.9 milyar dolar pada American Recovery and Reinsvestment Act of 2009 (ARRA) untuk mendorong pendanaan proyek-proyek smart grid. Usaha ini sejalan dengan persyaratan pemenuhan renewable portfolio standards (RPS) bahwa sejumlah negara-negara bagian di AS sudah berkomitmen pada pencapaian sebagaimana meningkatkan kemungkinan bahwa iklim perdagangan federal yang mengubah hukum dapat dijadikan penyebab. <br />
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<b>f. Perkembangan Teknologi</b><br />
Smart grid akan membawa energi ke zaman informasi. Perpaduan dari IT, telekomunikasi dan energi akan menjadi langkah besar kedepan untuk industri listrik, sebagaimana informasi aktual tentang pembangitan energi, penyimpanan energi, distribusi dan konsumsi akan menjadi penting seperti energi aktual itu sendiri. Tidak hanya smart grid diharapkan untuk menjadi “boom” industri berikutnya, tetapi secara langsung mengangkat semua kemajuan teknologi yang dibuat oleh komputer, internet dan revolusi wireless yang sudah ada sebelumnya. Saat ini, industri listrik tertingal daripada industri lainnya dalam mengambil keuntungan dari langkah besar yang sudah dibuat oleh teknologi komunikasi dan jaringan modern. Awal untuk peningkatan industri listrik akan lebih sedikit sehubung dengan penemuan dan adopsi teknologi baru, penerapan dalam IT saat ini dan teknologi teknologi komunikasi yang sudah berevolusi pada sektor-sektor lainnya.<b><br /> </b></div>
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<b>g. Peningkatan Efisiensi Melalui Optimasi Jaringan</b><br />
Penambahan sensor dan monitor real time dapat meningkatkan kinerja dan efisiensi jaringan. Operator jaringan membutuhkan data semua kejadian dalam waktu yang cepat dengan volume yang besar, sehingga pengaturan dapat diotomatisasi untuk mengoptimasi keseluruhan sistem. Algoritma routing dengan harga rendah dalam otomatisasi dan penghematan biaya merupakan kebutuhan optimasi jaringan. Pengiriman daya dengan biaya murah dari gardu induk ke konsumen merupakan target yang bisa tercapai saat perbaikan infrastruktur telah dilakukan. <br />
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<b>h. Peningkatan Jumlah Pembangkit dan Unit Penyimpan Terbarukan dan Terdistribusi</b><br />
Tanpa jaringan yang smart, sumber energi terbarukan tidak akan dapat digunakan. Penggunaan energi terbarukan harus menguntungkan dan tidak mengganggu sistem yang ada. Contoh yang terkenal sulitnya mengontrol sumber energi terbarukan adalah peristiwa “Texas Wind-Out of 2008”, yaitu peristiwa jatuhnya pembangkitan energi angin dari 1.700 MW menjadi 300 MW hanya dalam waktu tiga jam. Jumlah ini dapat dibandingkan dengan hilangnya pembangkit konvensional skala besar. Tantangan lebih lanjut bagi para insinyur adalah mendesain ulang jalur transmisi dan bagaimana menemukan cara untuk menyalurkan daya dalam dua arah dalam sistem yang dirancang untuk satu arah. Selain itu, untuk menjamin penyebaran energi terbarukan di masa depan, tidak hanya masalah integrasi saja, tapi juga masalah penyimpanan sehingga energi terbarukan dapat dimanfaatkan saat dibutuhkan.<br />
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<b>i. Peningkatan Pelayanan Konsumen</b><br />
Pergeseran paradigma pelanggan dalam menggunakan dan mengerti energi harus segera tercapai. Visi smart grid diantaranya memungkinnkan pelanggan untuk memilih pembangkit yang diinginkan, dapat mengatur penggunaan energinya, dan juga kemungkinan untuk menjual kelebihan energi yang mereka hasilkan. Di Amerika Utara memerlukan cara yang lebih baik untuk memperkenalkan teknologi dan aplikasi smart grid pada pelanggan. Di masa depan pelanggan tidak lagi merupakan mata rantai terakhir tapi juga merupakan awal mata rantai karena pelanggan dapat membangkitkan energi dan menjualnya pada pasar terbuka. Saat harga semakin turun, peningkatan ekonomis pemakaian PV dan teknologi lainnya akan semakin meningkat, sehingga dibutuhkan infrastruktur cerdas, otomatisasi jaringan, dan analisa lebih lanjut untuk memberi fasilitas koneksinya.<br />
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<b>j. Keandalan dan Keamanan Infrastruktur</b><br />
Adanya tambahan jutaan sensor dan smart meter dapat meningkatkan jumlah titik yang dapat dijadikan target serangan cyber. Namun hal ini tidak menghalangi implementasi smart grid karena pemerintah dan perusahaan pembangkit listrik telah berkonsentrasi untuk mengatasinya. Operator harus dapat mengetahui peralatan yang mengalami gangguan dan kemungkinan adanya pencurian energi yang merupakan perhatian khusus di beberapa negara seperti Brasil, Rusia, dan India.<br />
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Keuntungan jaringan komunikasi yang cepat pada sensor dan kontrol otomatis adalah kemampuan untuk mengantisipasi, mendeteksi, dan merespon gangguan jaringan. Karakteristik utama smart grid adalah kemampuan untuk mengatasi dan mencegah pemadaman secara otomatis, masalah kualitas daya, dan gangguan layanan. Aspek pengobatan sendiri ini (kemampuan untuk mendeteksi gangguan secara cepat dan secara otomatis memberikan tindakan yang tepat) merupakan perbaikan pada jaringan lama yang tidak mengetahui gangguan dan lokasi pemadaman.<br />
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<b>k. Kualitas Daya Abad 21</b><br />
Saat manusia makin bergantung pada listrik untuk mendukung kehidupannya, maka dibutuhkan tidak hanya keandalan tetapi juga kualitas daya yang cukup untuk mendukung kebutuhan era teknologi digital. Saat ini operator jaringan lebih berfokus pada masalah pemadaman daripada kualitas daya. Namun saat banyak aplikasi digunakan, akan menjadi perhatian penting bagaimana aplikasi tersebut dapat mendapatkan daya dengan kualitas yang dibutuhkan. Tanpa kualitas daya yang sesuai, peralatan elektronik dapat menjadi tidak berfungsi, mengalami gangguan operasi atau bahkan dapat menjadi tidak dapat beroperasi lagi. </div>
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<span lang="IN" style="font-family: "times new roman" , "serif"; font-size: 12pt; line-height: 150%;">Secara garis besar pemicu pasar <i style="mso-bidi-font-style: normal;">smart grid</i> dapat dilihat pada tabel 3.</span></div>
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<span lang="IN" style="font-family: "times new roman" , "serif";">Tabel 3. Pemicu pasar <i style="mso-bidi-font-style: normal;">smart grid</i>.</span></div>
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<span style="font-family: "times new roman" , "serif";">Pertumbuhan Permintaan Energi</span></div>
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<tr style="mso-yfti-irow: 1;"> <td style="background: #E6EED5; border-top: none; border: solid #B3CC82 1.0pt; mso-background-themecolor: accent3; mso-background-themetint: 63; mso-border-themecolor: accent3; mso-border-themetint: 191; mso-border-top-alt: solid #B3CC82 1.0pt; mso-border-top-themecolor: accent3; mso-border-top-themetint: 191; padding: 0in 5.4pt 0in 5.4pt; width: 407.7pt;" valign="top" width="544"><div class="MsoListParagraphCxSpFirst" style="line-height: 150%; margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-list: l3 level1 lfo16; text-align: justify; text-indent: 0in;">
<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Penigkatan kebutuhan untuk energi (termasuk pusat data, peralatan rumah tangga konsumen dan mobil-mobil listrik) dan secara spesifik peningkatan kebutuhan untuk energi puncak yang mahal</span></div>
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<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Suatu kebutuhan untuk efisiensi energi/konservasi untuk menetralkan laju kebutuhan global energ</span><span lang="IN" style="font-family: "times new roman" , "serif";">i</span><span style="font-family: "times new roman" , "serif";"></span></div>
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<tr style="mso-yfti-irow: 2;"> <td style="background: #CDDDAC; border-top: none; border: solid #B3CC82 1.0pt; mso-background-themecolor: accent3; mso-background-themetint: 127; mso-border-themecolor: accent3; mso-border-themetint: 191; mso-border-top-alt: solid #B3CC82 1.0pt; mso-border-top-themecolor: accent3; mso-border-top-themetint: 191; padding: 0in 5.4pt 0in 5.4pt; width: 407.7pt;" valign="top" width="544"><div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-left: 0in; mso-add-space: auto; mso-yfti-cnfc: 64; text-align: justify; text-indent: 0in;">
<span style="font-family: "times new roman" , "serif";"> Independensi Energi dan Keamanan</span></div>
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<tr style="mso-yfti-irow: 3;"> <td style="background: #E6EED5; border-top: none; border: solid #B3CC82 1.0pt; mso-background-themecolor: accent3; mso-background-themetint: 63; mso-border-themecolor: accent3; mso-border-themetint: 191; mso-border-top-alt: solid #B3CC82 1.0pt; mso-border-top-themecolor: accent3; mso-border-top-themetint: 191; padding: 0in 5.4pt 0in 5.4pt; width: 407.7pt;" valign="top" width="544"><div class="MsoListParagraphCxSpFirst" style="line-height: 150%; margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-list: l13 level1 lfo17; text-align: justify; text-indent: 0in;">
<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Keamanan nasional (menurunkan suplai bahan bakar minyak dan ketergantungan yang sedang berlangsung)</span></div>
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<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Kenaikan harga bahan bakar minyak</span></div>
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<tr style="mso-yfti-irow: 4;"> <td style="background: #CDDDAC; border-top: none; border: solid #B3CC82 1.0pt; mso-background-themecolor: accent3; mso-background-themetint: 127; mso-border-themecolor: accent3; mso-border-themetint: 191; mso-border-top-alt: solid #B3CC82 1.0pt; mso-border-top-themecolor: accent3; mso-border-top-themetint: 191; padding: 0in 5.4pt 0in 5.4pt; width: 407.7pt;" valign="top" width="544"><div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-left: 0in; mso-add-space: auto; mso-yfti-cnfc: 64; text-align: justify; text-indent: 0in;">
<span style="font-family: "times new roman" , "serif";">Pengurangan Gas Rumah Kaca</span></div>
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<tr style="mso-yfti-irow: 5;"> <td style="background: #E6EED5; border-top: none; border: solid #B3CC82 1.0pt; mso-background-themecolor: accent3; mso-background-themetint: 63; mso-border-themecolor: accent3; mso-border-themetint: 191; mso-border-top-alt: solid #B3CC82 1.0pt; mso-border-top-themecolor: accent3; mso-border-top-themetint: 191; padding: 0in 5.4pt 0in 5.4pt; width: 407.7pt;" valign="top" width="544"><div class="MsoListParagraphCxSpFirst" style="line-height: 150%; margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-list: l4 level1 lfo18; text-align: justify; text-indent: 0in;">
<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Meningkatkan kesadaran dari isu-isu lingkungan, termasuk pemanasan global (pembangkitan energi listrik adalah sumber terbesar dari emisi gas rumah kaca di dunia)</span></div>
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<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Tekanan sosial (khususnya di Eropa dan AS dimana konsep jejak karbon makin dimengerti)</span></div>
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<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Optimasi distribusi dan kendali daya menghasilkan efisiensi dalam keseluruhan sistem dan mengurangi emisi gas rumah kaca</span></div>
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<tr style="mso-yfti-irow: 6;"> <td style="background: #CDDDAC; border-top: none; border: solid #B3CC82 1.0pt; mso-background-themecolor: accent3; mso-background-themetint: 127; mso-border-themecolor: accent3; mso-border-themetint: 191; mso-border-top-alt: solid #B3CC82 1.0pt; mso-border-top-themecolor: accent3; mso-border-top-themetint: 191; padding: 0in 5.4pt 0in 5.4pt; width: 407.7pt;" valign="top" width="544"><div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-left: 0in; mso-add-space: auto; mso-yfti-cnfc: 64; text-align: justify; text-indent: 0in;">
<span style="font-family: "times new roman" , "serif";">Pertumbuhan Ekonomi</span></div>
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<tr style="mso-yfti-irow: 7;"> <td style="background: #E6EED5; border-top: none; border: solid #B3CC82 1.0pt; mso-background-themecolor: accent3; mso-background-themetint: 63; mso-border-themecolor: accent3; mso-border-themetint: 191; mso-border-top-alt: solid #B3CC82 1.0pt; mso-border-top-themecolor: accent3; mso-border-top-themetint: 191; padding: 0in 5.4pt 0in 5.4pt; width: 407.7pt;" valign="top" width="544"><div class="MsoListParagraphCxSpFirst" style="line-height: 150%; margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-list: l14 level1 lfo19; text-align: justify; text-indent: 0in;">
<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Pembentukan lapangan kerja/kesempatan berbisnis (pembaharuan dan penemuan kembali dari infrastruktur tenaga listrik adalah salah satu dari kesempatan bisnis terbesar dari abad ini)</span></div>
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<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Pemadaman/pengurangan tegangan amat merugikan GDP (diperkirakan $150 milyar per tahun untuk AS)</span></div>
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<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Peningkatan biaya asset (biaya modal, bahan mentah dan tenaga kerja)</span></div>
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<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Penuaan peralatan (peralatan jaringan kira-kira 40 tahun) </span></div>
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<tr style="mso-yfti-irow: 8;"> <td style="background: #CDDDAC; border-top: none; border: solid #B3CC82 1.0pt; mso-background-themecolor: accent3; mso-background-themetint: 127; mso-border-themecolor: accent3; mso-border-themetint: 191; mso-border-top-alt: solid #B3CC82 1.0pt; mso-border-top-themecolor: accent3; mso-border-top-themetint: 191; padding: 0in 5.4pt 0in 5.4pt; width: 407.7pt;" valign="top" width="544"><div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-left: 0in; mso-add-space: auto; mso-yfti-cnfc: 64; text-align: justify; text-indent: 0in;">
<span style="font-family: "times new roman" , "serif";">Kebijakan dan Regulasi </span></div>
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<tr style="mso-yfti-irow: 9;"> <td style="background: #E6EED5; border-top: none; border: solid #B3CC82 1.0pt; mso-background-themecolor: accent3; mso-background-themetint: 63; mso-border-themecolor: accent3; mso-border-themetint: 191; mso-border-top-alt: solid #B3CC82 1.0pt; mso-border-top-themecolor: accent3; mso-border-top-themetint: 191; padding: 0in 5.4pt 0in 5.4pt; width: 407.7pt;" valign="top" width="544"><div class="MsoListParagraphCxSpFirst" style="line-height: 150%; margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-list: l1 level1 lfo20; text-align: justify; text-indent: 0in;">
<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Tekanan regulasi </span></div>
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<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Kongres AS mengakui bahwa dalam <i style="mso-bidi-font-style: normal;">Energy Independence Act </i>tahun 2007 dan <i style="mso-bidi-font-style: normal;">American Recovery and Reinsvestment Act of 2009 (ARRA)</i> bahwa penambahan teknologi <i style="mso-bidi-font-style: normal;">smart grid</i> pada jaringan saat ini adalah komponen kunci untuk mengurangi emisi karbon</span></div>
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<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Pemerintah AS yang baru sudah membuat kebijakan energi sebagai suatu prioritas dan mengarahkan $4 milyar dalam dana stimulus untuk proyek-proyek <i style="mso-bidi-font-style: normal;">smart grid</i></span></div>
</td> </tr>
<tr style="mso-yfti-irow: 10;"> <td style="background: #CDDDAC; border-top: none; border: solid #B3CC82 1.0pt; mso-background-themecolor: accent3; mso-background-themetint: 127; mso-border-themecolor: accent3; mso-border-themetint: 191; mso-border-top-alt: solid #B3CC82 1.0pt; mso-border-top-themecolor: accent3; mso-border-top-themetint: 191; padding: 0in 5.4pt 0in 5.4pt; width: 407.7pt;" valign="top" width="544"><div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-left: 0in; mso-add-space: auto; mso-yfti-cnfc: 64; text-align: justify; text-indent: 0in;">
<span lang="IN" style="font-family: "times new roman" , "serif";">Perkembangan</span><span style="font-family: "times new roman" , "serif";"> Teknologi</span></div>
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<tr style="mso-yfti-irow: 11;"> <td style="background: #E6EED5; border-top: none; border: solid #B3CC82 1.0pt; mso-background-themecolor: accent3; mso-background-themetint: 63; mso-border-themecolor: accent3; mso-border-themetint: 191; mso-border-top-alt: solid #B3CC82 1.0pt; mso-border-top-themecolor: accent3; mso-border-top-themetint: 191; padding: 0in 5.4pt 0in 5.4pt; width: 407.7pt;" valign="top" width="544"><div class="MsoListParagraphCxSpFirst" style="line-height: 150%; margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-list: l16 level1 lfo21; text-align: justify; text-indent: 0in;">
<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><i style="mso-bidi-font-style: normal;"><span style="font-family: "times new roman" , "serif";">Smart grid </span></i><span style="font-family: "times new roman" , "serif";">dapat dilihat sebagai titik temu dari pasar energi, IT dan komunikasi</span></div>
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<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Inovasi yang cepat dalam teknologi pada beberapa dekade yang lalu membuat adanya jarak produk-produk baru dan solusinya</span></div>
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<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Jumlah investasi modal usaha yang signifikan pada teknologi <i style="mso-bidi-font-style: normal;">smart grid </i>dan solusinya</span></div>
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<tr style="mso-yfti-irow: 12;"> <td style="background: #CDDDAC; border-top: none; border: solid #B3CC82 1.0pt; mso-background-themecolor: accent3; mso-background-themetint: 127; mso-border-themecolor: accent3; mso-border-themetint: 191; mso-border-top-alt: solid #B3CC82 1.0pt; mso-border-top-themecolor: accent3; mso-border-top-themetint: 191; padding: 0in 5.4pt 0in 5.4pt; width: 407.7pt;" valign="top" width="544"><div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-left: 0in; mso-add-space: auto; mso-yfti-cnfc: 64; text-align: justify; text-indent: 0in;">
<span style="font-family: "times new roman" , "serif";">Peningkatan Efisiensi Melalui Optimisasi </span><span lang="IN" style="font-family: "times new roman" , "serif";">Jaringan</span></div>
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<tr style="mso-yfti-irow: 13;"> <td style="background: #E6EED5; border-top: none; border: solid #B3CC82 1.0pt; mso-background-themecolor: accent3; mso-background-themetint: 63; mso-border-themecolor: accent3; mso-border-themetint: 191; mso-border-top-alt: solid #B3CC82 1.0pt; mso-border-top-themecolor: accent3; mso-border-top-themetint: 191; padding: 0in 5.4pt 0in 5.4pt; width: 407.7pt;" valign="top" width="544"><div class="MsoListParagraphCxSpFirst" style="line-height: 150%; margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-list: l9 level1 lfo22; text-align: justify; text-indent: 0in;">
<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Pelipatgandaan poin integrasi untuk perangkat keras dan perangkat lunak jaringan cerdas transmisi untuk konsumsi</span></div>
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<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Menanamkan sensor dan kemampuan-kemampuan monitoring</span></div>
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<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Penyebaran jaringan komunikasi dua arah lanjutan</span></div>
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<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Pertumbuhan suplai dari energi terbarukan dan pembangkitan daya terdistribusi dan penyimpanan</span></div>
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<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Dukungan cerdas untuk bentuk-bentuk perkalian dari sumber-sumber energy terbarukan yang tidak menentu (disentralisasi atau terdistribusi)</span></div>
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<tr style="mso-yfti-irow: 14;"> <td style="background: #CDDDAC; border-top: none; border: solid #B3CC82 1.0pt; mso-background-themecolor: accent3; mso-background-themetint: 127; mso-border-themecolor: accent3; mso-border-themetint: 191; mso-border-top-alt: solid #B3CC82 1.0pt; mso-border-top-themecolor: accent3; mso-border-top-themetint: 191; padding: 0in 5.4pt 0in 5.4pt; width: 407.7pt;" valign="top" width="544"><div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-left: 0in; mso-add-space: auto; mso-yfti-cnfc: 64; text-align: justify; text-indent: 0in;">
<span style="font-family: "times new roman" , "serif";">Peningkatan Pelayanan Konsumen</span></div>
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<tr style="mso-yfti-irow: 15;"> <td style="background: #E6EED5; border-top: none; border: solid #B3CC82 1.0pt; mso-background-themecolor: accent3; mso-background-themetint: 63; mso-border-themecolor: accent3; mso-border-themetint: 191; mso-border-top-alt: solid #B3CC82 1.0pt; mso-border-top-themecolor: accent3; mso-border-top-themetint: 191; padding: 0in 5.4pt 0in 5.4pt; width: 407.7pt;" valign="top" width="544"><div class="MsoListParagraphCxSpFirst" style="line-height: 150%; margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-list: l21 level1 lfo23; text-align: justify; text-indent: 0in;">
<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Kokoh, platform manajemen energi konsumen yang sederhana</span></div>
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<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Peralatan jaringan dalam “rumah cerdas”</span></div>
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<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Model harga yang efisien dan baru untuk penggunaan listrik</span></div>
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<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Peranan yang lebih aktif dalam efisiensi penggunaan daya</span></div>
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<span style="font-family: "times new roman" , "serif";">Keandalan </span><span lang="IN" style="font-family: "times new roman" , "serif";">dan </span><span style="font-family: "times new roman" , "serif";">Keamanan Infrastruktur </span></div>
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<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Sistem/jaringan toleran terhadap serangan atau bencana alam alami</span></div>
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<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Kemampuan untuk mengantisipasi dan secara otomatis merespon pada gangguan-gangguan system</span></div>
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<span style="font-family: "times new roman" , "serif";">Kualitas Daya Abad 21</span></div>
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<span style="font-family: "wingdings";">§<span style="font: 7pt "Times New Roman";"> </span></span><span style="font-family: "times new roman" , "serif";">Menyalurkan daya tanpa kedutan, gangguan-ganguan dan interupsi</span></div>
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<span class="hps"><b style="mso-bidi-font-weight: normal;"><span style="font-family: "times new roman" , "serif"; font-size: 12pt; line-height: 115%;">V<span style="font-family: "times new roman" , "serif";">. <span style="font-family: "times new roman" , "serif";">Tantangan Smart Grid</span></span></span></b></span><span class="hps"><b style="mso-bidi-font-weight: normal;"><span style="font-family: "times new roman" , "serif"; font-size: 12pt; line-height: 115%;"></span></b></span></div>
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Dalam rangka mewujudkan visi komprehensif dari Smart grid perusahaan seperti Austin Energi dan Xcel Energy serta kelompok industri terkemuka seperti GridWise Alliance akan mendapatkan tantangan, yaitu masalah standardisasi. Pada dasarnya grid tidak dapat dikatakan “smart” jika sistem dan teknologi secara independen dikembangkan sepihak oleh tiap perusahaan karena dapat menghasilkan sistem yang tidak kompatibel. Akibatnya, isu standardisasi adalah tantangan yang paling dibahas pada smart grid saat ini. Tantangan lainnya pada smart grid adalah meliputi investasi arsitektur sistem yang tepat dengan skala besar, pengembangan peraturan model yang insentif utilitas untuk menghemat energi dan lebih efisiensi, memulai perkembangan aliran daya dua arah dari teknologi yang dirancang untuk aliran daya hanya dalam satu arah. Dan yang terpenting adalah melibatkan konsumen agar berpartisipasi dalam program-program baru dan mengubah cara di mana mereka mengkonsumsi energi. Tantangan-tantangan ini lebih lanjut dijabarkan sebagai berikut [9]:<br />
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<b>a. Standardisasi Peralatan</b><br />
Smart grid tidak akan “smart” jika tidak didukung oleh sebuah kerangka kerja yang standar untuk komunikasi antara perangkat. Jika standar belum ditetapkan, tidak ada jaminan bagi teknologi smart grid agar dapat plug and play serta solusi masalah yang kurang baik sepanjang jaringan. Perusahaan dan vendor juga tidak akan mau berinvestasi untuk mengembangkan peralatan yang mahal dan tidak kompatibel pada sistem. Pembuatan aturan untuk standarisasi memiliki ruang lingkup yang sangat luas dan kompleks karena bergantung terhadap seperti apa visi smart grid sebenarnya. Karena inilah stadarisasi menjadi tantangan yang sangat besar. Nilai dari smart grid yang sebenarnya secara langsung bergantung pada fase perkembangan dan implementasi teknologi di lapangan yang meliputi sekuritas, intelejensi, dan interkoneksi penuh pada sistem grid. Hingga saat ini terdapat banyak standar yang diadopsi oleh perusahaan –perusahaan yang terkait smart grid.<br />
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<b>b. Arsitektur sistem yang sesuai dengan aplikasi di masa mendatang</b><br />
Pengguna sistem harus mengunakan dan memahami arsitektur sistem yang mendukung aplikasi-aplikasi saat ini maupun dimasa mendatang. Smart grid melibatkan penggunaan energi dan sistem manajemen yang akan selalu terus diperbaharui. Semua sistem tidak akan mungkin berkembang serentak, maka dari itu penting untuk menyediakan platform sistem yang juga dapat mendukung aplikasi di masa mendatang. Misalnya sistem yang akan dikembangkan tiga atau 10 tahum kemudian harus masih dapat mendukung teknologi saat ini. Dengan cara ini perusahaan yang terkait tidak perlu banyak menghabiskan biaya hanya untuk terus memperbaharui sistem. Banyak pakar sistem yang sepakat bahwa standarisasi baik dari segi sekuritas, manajemen jaringan, manajemen data merupakan hal yang perlu dilakukan segera sejak awal agar mendukung aplikasi di masa mendatang. <br />
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c. Perubahan model bisnis dan insentif perusahaan<br />
Amerika Serikat membutuhkan perubahan model regulasi pada perusahaan jika program efisiensi dan konservasi energi diinginkan untuk berjalan. Dengan regulasi saat ini, sangat tidak mungkin perusahaan mendapatkan keuntungan dengan menghimbau kepada konsumen untuk mengurangi penggunaan listrik. Keuntungan yang didapat perusahaan di hitung berdasarkan KWH yang dijual, jika KWH yang di jual dan/atau pembangkitan yang dibangun lebih sedikit maka program efisiensi energi pasti tercapai, namun keuntungan bagi perusahaan menjadi lebih sedikit. Duke Energy telah lama mengadvokasikan isu tentang bagaimana perusahaan di kompensasi sehingga program efisiensi energi juga turut meningkatkan laba bagi mereka. Media di Amerika Serikat juga lebih mengkedepankan pemberian intensif untuk mencapai efisiensi energi. Untuk contoh ini, Duke Energy seharusnya menerima tingkat bayaran intensif bukan berdasarkan berapa besar biaya yang dikeluarkan untuk program energi efisien, tetapi berdasarkan besarnya suplai ke interkonensi yang diakibatkan oleh program energi efisien tersebut. <br />
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<b>d. Integrasi Jumlah Energi Terbarukan Dan Energi Terdistribusi Yang Terus Bertumbuh</b><br />
Terdapat dua area yang menjadi tantangan terkait energi terbarukan yang terdistribusi, yaitu sistem transmisi dan distribusi. Hal yang paling dibicarakan di media dan kongres pada tahun 2009 adalah level tegangan tinggi transmisi terkait tantangan dalam memindahkan elektron pada jarak yang jauh, misalnya memindahkan energi sel surya di gurun pasir Amerika bagian barat daya menuju kota metropolitan seperti Los Angeles. Hal ini terkait titik peletakan energi terbarukan sehingga efektif untuk digunakan pada kota berpenduduk tinggi.<br />
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Dari pandangan smart grid, tantangannya utamanya adalah pada tingkat distribusi dan menyangkut:<br />
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<li>Mendesain jaringan beraliran daya dua arah pada jaringan yang didesain hanya untuk satu arah</li>
<li>Memiliki sistem otomasi intelegensia pada sistem agar dapat menfasilitasi sumber pembangkitan energi dalam jumlah besar.</li>
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<b>e. Pengadopsian Smart Grid Oleh Konsumen</b><br />
Hal yang juga dianggap penting pada smart grid adalah membentuk pola pemakaian energi pada konsumen. Hal ini akan sulit untuk dilakukan misalnya pada kebiasaan hidup masyarakat Amerika utara yang tergantung oleh listrik murah. Beberapa prinsip utama smart grid adalah pemberian informasi kepada pelanggan agar mereka dapat mengatur penggunaan listriknya, sehingga konsumen dan produsen sama-sama meraih keuntungan. Tantangannya terdapat pada bagaimana mengajarkan kepada pelanggan dalam hal penggunaan teknologi smart grid. Gelombang investasi pertama pada smart grid untuk pemasangan smart meter telah difokuskan pada pengukuran data pelanggan secara real-time. Jelas bahwa data tersebut tidak dapat mengkontrol konsumsi daya pelanggan. Dari sudut pandang teknologi, pemutakhiran sistem manajemen energi yang diikuti oleh Home Area Network dan aplikasi lainnya akan dikembangkan pada tahap gelombang kedua sehingga adanya kesinambungan antara pemantauan di perusahaan dan pengaturan pemakaian daya di konsumen.</div>
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<b style="mso-bidi-font-weight: normal;"><span lang="IN" style="color: black; font-family: "times new roman" , "serif"; font-size: 12pt; line-height: 150%;">VI<span style="font-family: "times new roman" , "serif";">.<span style="font-family: "times new roman" , "serif";"> Kesimpulan</span></span></span></b><b style="mso-bidi-font-weight: normal;"><span lang="IN" style="color: black; font-family: "times new roman" , "serif"; font-size: 12pt; line-height: 150%;"></span></b></div>
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<span lang="IN" style="color: black; font-family: "times new roman" , "serif"; font-size: 12pt; line-height: 150%;">Kekurangan-kekurangan pada jaringan konvensional telah memunculkan konsep <i style="mso-bidi-font-style: normal;">smart grid</i>. Saat ini konsep <i style="mso-bidi-font-style: normal;">smart grid</i> telah diaplikasikan pada jaringan listrik. Konsep <i style="mso-bidi-font-style: normal;">smart grid</i></span><span lang="IN" style="font-family: "times new roman" , "serif"; font-size: 12pt; line-height: 150%;"> yang menggabungkan<span style="color: black;"> teknologi digital </span>dan berbagai komponen kontrol baru <span style="color: black;">pada sektor tenaga listrik mampu meningkatkan keandalan, meningkatkan efisiensi, dan mengurangi biaya operasional. Aplikasi <i style="mso-bidi-font-style: normal;">smart grid</i> di Italia telah menunjukkan adanya keuntungan ekonomis yang bisa didapatkan.</span></span></div>
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<span style="font-size: x-small;"><b style="mso-bidi-font-weight: normal;"><span lang="IN" style="color: black; font-family: "times new roman" , "serif"; font-size: 12pt; line-height: 150%;"><span style="font-family: "times new roman" , "serif";">Referensi</span></span></b><b style="mso-bidi-font-weight: normal;"><span lang="IN" style="color: black; font-family: "times new roman" , "serif"; font-size: 12pt; line-height: 150%;"><span style="font-family: "times new roman" , "serif";"> </span></span></b></span></div>
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<ol></ol>
<ol>
<li><span style="font-size: x-small;">Bin Qiu, “Next Generation Information Communication Infrastructure and Case Studies for Future Power System”, PhD Thesis Virginia Tech, Blacksburg, 2002.</span></li>
<li><span style="font-size: x-small;">Shahram Javadi dan Shahriar Javadi, “Step to Smart grid Realization”, Proceedings of the 4th International Conference on CEA, Cambridge, 2010 </span></li>
<li><span style="font-size: x-small;">Enrique Santacana, Gary Rackliffe, Le Tang, dan Xiaoming Feng, “Getting Smart”, IEEE Power & Energy Magazine, Maret/April 2010. </span></li>
<li><span style="font-size: x-small;">V.K. Sood, D. Fischer, J.M Eklund, dan T. Brown, “Developing a Communication Infrastructure for the Smart grid”, IEEE Electrical Power & Energy Conference, 2009. </span></li>
<li><span style="font-size: x-small;">Takashi Hamasaka, “Japan’s New Roadmap to International Smart grid Standards and Collaborations with other Countries”, www.teriin.org, diakses maret 2011. </span></li>
<li><span style="font-size: x-small;">Wikipedia, “Smart grid”, www.wikipedia.org, diakses 5 Maret 2011. </span></li>
<li><span style="font-size: x-small;">National Energy Technology Laboratory for the U.S. Department of Energy Office of Electricity Delivery and Energy Reliability, “Modern Grid Benefits”, August 2007 </span></li>
<li><span style="font-size: x-small;">Kanellos ,Michael, National Smart grid Experiment, 2009. </span></li>
<li><span style="font-size: x-small;">David J. Leeds, The Smart Grid In 2010: Market Segments, Applications And Industry Players, GTM research, 2009</span></li>
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<span style="font-size: x-small;"><i>Artikel ini ditulis oleh Anwar Muqorobin, Pingkan Andrea Logahan, dan Muhammad Ikhsan </i></span><br />
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muhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.com0tag:blogger.com,1999:blog-232959206540055696.post-47152173420964612322011-10-31T15:28:00.000+07:002015-12-03T04:36:44.530+07:00Analogi Sistem Elektrik Terhadap Sisitem Mekanik Sistem Fluida Dan Sistem Termis<div dir="ltr" style="text-align: left;" trbidi="on">
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Priority="65" SemiHidden="false" UnhideWhenUsed="false" Name="Medium List 1 Accent 5"/> <w:LsdException Locked="false" Priority="66" SemiHidden="false" UnhideWhenUsed="false" Name="Medium List 2 Accent 5"/> <w:LsdException Locked="false" Priority="67" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 1 Accent 5"/> <w:LsdException Locked="false" Priority="68" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 2 Accent 5"/> <w:LsdException Locked="false" Priority="69" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 3 Accent 5"/> <w:LsdException Locked="false" Priority="70" SemiHidden="false" UnhideWhenUsed="false" Name="Dark List Accent 5"/> <w:LsdException Locked="false" Priority="71" SemiHidden="false" UnhideWhenUsed="false" Name="Colorful Shading Accent 5"/> <w:LsdException Locked="false" Priority="72" SemiHidden="false" UnhideWhenUsed="false" Name="Colorful List Accent 5"/> <w:LsdException Locked="false" Priority="73" SemiHidden="false" UnhideWhenUsed="false" Name="Colorful Grid Accent 5"/> <w:LsdException Locked="false" Priority="60" SemiHidden="false" UnhideWhenUsed="false" Name="Light Shading Accent 6"/> <w:LsdException Locked="false" Priority="61" SemiHidden="false" UnhideWhenUsed="false" Name="Light List Accent 6"/> <w:LsdException Locked="false" Priority="62" SemiHidden="false" UnhideWhenUsed="false" Name="Light Grid Accent 6"/> <w:LsdException Locked="false" Priority="63" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Shading 1 Accent 6"/> <w:LsdException Locked="false" Priority="64" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Shading 2 Accent 6"/> <w:LsdException Locked="false" Priority="65" SemiHidden="false" UnhideWhenUsed="false" Name="Medium List 1 Accent 6"/> <w:LsdException Locked="false" Priority="66" SemiHidden="false" UnhideWhenUsed="false" Name="Medium List 2 Accent 6"/> <w:LsdException Locked="false" Priority="67" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 1 Accent 6"/> <w:LsdException Locked="false" Priority="68" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 2 Accent 6"/> <w:LsdException Locked="false" Priority="69" SemiHidden="false" UnhideWhenUsed="false" Name="Medium Grid 3 Accent 6"/> <w:LsdException Locked="false" Priority="70" SemiHidden="false" UnhideWhenUsed="false" Name="Dark List Accent 6"/> <w:LsdException Locked="false" Priority="71" SemiHidden="false" UnhideWhenUsed="false" Name="Colorful Shading Accent 6"/> <w:LsdException Locked="false" Priority="72" SemiHidden="false" UnhideWhenUsed="false" Name="Colorful List Accent 6"/> <w:LsdException Locked="false" Priority="73" SemiHidden="false" UnhideWhenUsed="false" Name="Colorful Grid Accent 6"/> <w:LsdException Locked="false" Priority="19" SemiHidden="false" UnhideWhenUsed="false" QFormat="true" Name="Subtle Emphasis"/> <w:LsdException Locked="false" Priority="21" SemiHidden="false" UnhideWhenUsed="false" QFormat="true" Name="Intense Emphasis"/> <w:LsdException Locked="false" Priority="31" SemiHidden="false" UnhideWhenUsed="false" QFormat="true" Name="Subtle Reference"/> <w:LsdException Locked="false" Priority="32" SemiHidden="false" UnhideWhenUsed="false" QFormat="true" Name="Intense Reference"/> <w:LsdException Locked="false" Priority="33" SemiHidden="false" UnhideWhenUsed="false" QFormat="true" Name="Book Title"/> <w:LsdException Locked="false" Priority="37" Name="Bibliography"/> <w:LsdException Locked="false" Priority="39" QFormat="true" Name="TOC Heading"/> </w:LatentStyles> </xml><![endif]--><!--[if gte mso 10]> <style> /* Style Definitions */ table.MsoNormalTable {mso-style-name:"Table Normal"; mso-tstyle-rowband-size:0; mso-tstyle-colband-size:0; mso-style-noshow:yes; mso-style-priority:99; mso-style-qformat:yes; mso-style-parent:""; mso-padding-alt:0in 5.4pt 0in 5.4pt; mso-para-margin-top:0in; mso-para-margin-right:0in; mso-para-margin-bottom:10.0pt; mso-para-margin-left:0in; line-height:115%; mso-pagination:widow-orphan; 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Suatu sistem dapat dikatakan dinamis ketika sistem tersebut memiliki keluaran yang tidak berubah seketika terhadap perubahan masukannya, dan kondisi ini akan terus terjadi hingga masukan tersebut bernilai konstan. Contoh sistem dinamis banyak ditemukan pada sistem elektrik. Seperti yang telah kita ketahui bahwa pada sistem elektrik terdapat rangkaian yang memiliki komponen resistif, kapasitif, atau induktif dan memiliki sumber tegangan atau arus. Adapun contoh sistem dinamis yang paling mudah adalah televisi, televisi memiliki respon dinamis antara penerimaan gambar dari receiver terhadap penampilan gambar di layar. Tegangan dan arus juga memiliki respon dinamis disaat kita mematikan atau menyalakan saklar lampu.</div>
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Sistem dinamis dapat ditemukan pada berbagai disiplin ilmu teknik tidak hanya pada elektrik namun juga pada bidang mekanika, fluida, dan termis. Dan uniknya adalah tiap sistem tersebut memiliki analogi terhadap sistem elektrik. Sistem yang dapat direpresentasikan oleh model persamaan matematik yang sama namun berbeda secara fisik disebut dengan analogi sistem. </div>
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<b style="mso-bidi-font-weight: normal;"><span lang="IN" style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span lang="IN" style="font-size: 12.0pt; line-height: 115%;">SISTEM MEKANIS</span></b></div>
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Sistem yang memproses massa, inersia, dan pegas serta disipasi energi yang diakibatkan gaya, torsi, perpindahan dikategorikan sebagai sistem mekanis. Kendaraan bermotor merupakan contoh yang paling baik untuk menggambarkan sisten mekanis. Mobil memiliki respon dinamis disaat penambahan kecepatan, pengereman, atau saat berjalan di belokan. Badan mobil dan sistem suspensi mobil memiliki respon dinamis ketika berada dijalan yang bergelombang. Pesawat terbang memiliki respon dinamis antara kecepatan dan ketinggian terbang. Pondasi gedung memiliki respon dinamis terhadap pergerakan di lantai dasar dan kekuatan angin. <br />
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Sistem mekanis dapat dipelajari dengan cara yang lebih mudah melalui analoginya terhadap sistem elektrik. Gambar 1 adalah salah satu contoh yang menunjukkan analogi antara sistem mekanis terhadap sistem elektrik. Dalam sistem mekanik p adalah gaya luar, dan pada sistem elektrik e adalah sumber tegangan. Massa dianalogikan terhadap L, koefisien damper b dianalogikan terhadap R, dan konstanta k dianalogikan terhadap 1/C.</div>
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" /><span lang="IN" style="font-size: 12.0pt; line-height: 115%;"><br clear="all" /> </span>Gambar 1. (a) Sistem mekanis (b) analogi pada sistem elektrik</div>
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<b style="mso-bidi-font-weight: normal;"><span lang="IN" style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span lang="IN" style="font-size: 12.0pt; line-height: 115%;">SISTEM FLUIDA</span></b></div>
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Sistem fluida memiliki orifis, restriction, katup pengontrol, akumulator, tabung dan aktuator yang dipengaruhi oleh tekanan dan aliran fluida. Tower pengairan kota memiliki respon dinamis terhadap ketinggian air sebagai fungsi dari jumlah air yang pompakan ke tower dan jumlah yang dipergunakan oleh masyarakat. Jika pipa air ditutup seketika maka tekanan pada pipa akan memiliki respon dinamis. Aliran udara pada tabung nada memiliki respon dinamis terhadap udara di pipa organ. <br />
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Sistem fluida juga memiliki analogi terhadap sistem elektrik. Gambar 2 menunjukkan q1 yang memiliki analogi terhadap e1 dan q2 yang memiliki analogi terhadap e2. Begitu juga besar tangki yang dianalogikan tehadap kapasitansi C.<br />
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pOTEUJHjhzB71ZWVo4cOXL58uXt7hk/So2Li8PvPn/+HCF07do1br+Dn0UikcaNG0fci8hFnp6e+ClKfMm+69evEzT+n2y9d+8ep+sdX3NUV1c3IyPD3t5+69atK1assLe3v3PnTkZGxqZNmx49eqSgoHD//n2uFK2iorJs2bKWWz5+/Igfh8rJyXl5eXH+hbbMVhaLxTnOXbduXUZGRss9bN68WVZWtpPz88fFxenp6SGEzM3Nm+H0F/gJ2dnZnp6enp6enO+PPQcfQZWYmIhhWE5OjrCwcEfrDLLZbPyEGL7oBj6KC/9jb6usrExCQsLU1BS/u2rVKklJSXxlTL6ybt26cePGtbt0SA/JzMy8fPmyu7t7amoqccv/yVZzc3NJScnq6moMw1JSUhBCPj4+dXV14eHh+DpOT58+TU5OXrNmzenTp9PS0lRVVevr65lMpo+Pz8uXL7tdLo1GU1ZWNjIyavtQdHT03LlzEULz5s3DR/Opq6traGhgGPbq1asFCxYghGbPnv38+fO2z7WwsBg9ejT+djqDxWIdPHgQIWRra9vt9wJAbyosLBQXF9+yZQuGYfhvL6e3t62AgACEUEBAAIZhM2fOnDhxIsHJBktLSzExscrKyuLiYkFBwe3bt/dE/T+p97O18/4nW3fs2DF69Gj8trGx8ZIlS2g0Gn43IyMD7xMoLS2VlpaOiopat24d51u8mZlZaGhot4vAv9q0m60YhjU3N/v4+ODn/a2srFRVVWfOnGlpaYkQkpGRuXr1ake/H3i2tvv9iMCmTZsIRmUDwG/MzMyGDh2akZGhpKRkaGhI0LKurk5BQWHJkiWvXr1CCOFLwXckKSkJHxXr6uoqICDww8M0nugz2ZqTk0MikUJCQgIDA+3t7Vt+NS4vL09KSsJvTJo0adu2bRMnTsTPblVVVe3YsaOjqz46gzhbcTU1NadPn5aQkOD0ZDk7OxMfk3YvW8vLy6WkpHR1ddlsdpeeCABPJCQkCAsLz5s3DyH0w0McfHKs6dOnjxw5krMmZke0tbVlZWXl5OT09PS4Vy839ZlsxTDs9u3bJBLpwYMHDQ0NlZWV7c61k5ub+/jxYzU1Nfzbx507d6ysrH6miM5kK4ZhT548GT58uKCgoKCg4ODBg4ODg4nbdy9bMQzbs2dPu6OyAeBPOjo6CKGpU6f+8OwCPuQWIWRtbf3D3QYFBeGHMg8fPuRSpVzWZ7L1y5cvlpaWmpqa6urqa9eudXNzKygoaPdpzs7OioqKeGzFxsb+5DfoH2ZrfHz8okWL8K7VZ8+ePX/+XF1dHR/E2mqMdEvdztbQ0FCEUERERFefCABP4DNb//33351pbGJiwjn9Rayurm7s2LGKior46S8+1GeylUajNTU11dbWFhcXf//+vaMfKJvNTktLS0xMbDlo+WcQZOv379+3bNmCEJKUlHR3d+cMtmAwGB4eHtLS0gihzZs3t7s8dbezNSkpSUBA4M6dO119IgA8UVdXd/PmzU6etv348WPnf7ejoqIILuvkuT6TrTzUdgwWhUI5e/bs8OHDEUK7du0qLi5u+6zS0lJbW1uEkISExMmTJ1tdpdelMVgtffjwQUhIqOWQbAAAH/rlsvXt27d///23u7v7xU64fPmym5vb0KFDV69ezdnDgwcPVFVVEUL6+vr4OTQCHz58WLlyJUJIWVk5MDCQs93a2lpcXPzMmTOXLl3CX+vChQu3bt3Kyckh3mFqaqqQkBActwLA5365bCWTyajrzMzMMAxLSkpatmwZQkhVVfWHZ6taCgsLmzp1KkJIT08PvxBt//797b6QoKCgk5MTwa4gWwHoE365bC0rK4vvtNevX0dHR+Pz/uJTXUhISJw9e7YbnblNTU3u7u5SUlIIoX379q1YsWLUqFHPnj178+YN/lpv3ryJjIzEo7/lTDStQLYC0Cf8ctnaDfgcg/jQkK9fv/7MrkpKSnbt2iUgIIAQUlJSavfnPmbMmCVLlnS0B8hWAPoEyNYfYDKZmzdvXrRoUXx8PLf2mZSUtHTpUhKJ1O65LG1t7QULFnT0XMhWAPoEyFa+o6WlhU9K0K73798LCAjcunWrN0sCAHQVZCvf0dXV1dTU7OjR7OxszpQWAAC+BdnKd969e/f27duOHmUwGI8fP241bywAgN9AthJhs9llZWWwsAqGYVVVVbC6FwCdB9lKJCMjQ1FRES7eb25u1tPT68wMGgAAHGQrEXwqSbjAtLGxUVFRcdGiRbwuBIA+A7KVyL///gsnjjAMo9FoKioqixcv5nUhAPQZkK1EIFtxkK0AdBVkKxHIVhxkKwBdBdlKBLIVB9kKQFdBthKBbMVBtgLQVZCtRCBbcZCtAHQVZCsRPFsfPXpE0OaH8w3+sEFDQwNxgx+uCPTDz++HDWg0GvHasZCtvwg6nR4TE+Pj4+Pm5nb+/PmzZ8/u3r3bxsZm69atZDLZ0NDQoD2LFy/esGHD1q1bt27dumfPnnPnzrm7uwcEBISHh6ekpJSWljY0NLRcm/lXANlKJD4+HiFkampaVlbW9lEajXbx4kVZWVlra+vS0tK2DRgMho+Pj6ys7KZNm9pd94XFYvn5+cnLy2/YsOHLly9tG7DZ7Fu3bikqKq5du7bddbcwDHv48KGysvLSpUtzc3PbbRAWFjZ+/HhDQ8OMjIx2G4SHh6uqqurp6X348KHdBhEREYMGDVqxYkW7j4L+pLCwUElJCZ9Uc/DgwWJiYgMGDBg9erScnJycnNy0adPU1dXntTB//vx58+apqKjI/WfQoEGDBg3iTPcuICAgKioqJSU1depUIyMjW1vbq1evPnny5OPHj0wmk9dvtwdBthKJj48XEBCYOnWqvr7+pk2b/v7778DAwODg4CtXruzatUtDQ8PIyCgsLMzKymrhwoXm5uYXLlwICAgIDg728PDYu3fvwoULFy9e/PDhw+3bty9atMjGxubcuXP37t0LCQm5evXqgQMHdHR0dHV179+/jzc2NTXFGwQHB1+/fh1vsGjRoqCgIDs7Oy0tLRMTE1dX1zt37gQHB3t6eh48eFBXV1dbW/vu3bsODg4LFy5cv3796dOnb926FRIS4unpefToUUNDQw0NjTt37jg5OWlqaq5du9bFxeXWrVvBwcFeXl6Ojo4GBgaampo3b948deqUlpbWmjVrXFxc/P39Q0JCfH19HR0dly1bpqGhIS4uvmrVKl5/IKDHsViszMzMxMTEzMzM/Pz8z58/f/v2raampra2trq6uqPrvxsaGvA2tbW1hYWFnz9/zsjISExMjIiI8PT0PHbsmJWVla6u7qRJk/BV5hBCIiIiCgoKOjo6hw4devToUUdHBn0XZCsRvE/g/v37OTk5np6eu3btMjExIZPJW7dudXV1jYuL47TMzMz09vbes2cP3sDa2trV1bXlIpRxcXHr1q07fPgwmUzGG5w5cyYqKorFYuENcnNz/fz8bG1t8T1s2bLl9OnTUVFRnP/teXl5/v7++/fv37BhA5lMtrCwcHFxefbsGWd92fz8/Dt37hw8eNDU1BRvcOLEifDwcBqNhjcoKCi4d+/eoUOH8AabNm1ycnIKCwvjfPxFRUUBAQGHDx82MzPjNMCnhlFTU4M+AfDziouLU1NTw8LCXF1dSSTShAkTBg8ejBASEhKaOXPmtm3bnj592u7XxD4HspUInq0t1xDsths3bqiqqnJrZe9exmQyob8V9JDi4uJHjx4dOnRIQ0Nj4MCBCKGhQ4euXbv23r17tbW1vK6u+yBbiXBrnEBjYyO+MIyLiwtXCutlME4A9I7i4uK7d+9u3LhRWloaISQlJWVjYxMbG8vruroDspUIt7L15s2beB+TgoJCu2e9+BxkK+hl5eXlDx8+XLt2rZiYGEJo3rx5fn5+PxxRw1cgW4lwJVspFMqUKVM4p01PnTrFrfJ6DWQr4JW8vLxTp04pKysjhCZMmHDz5s2+Mp8yZCsRrmTr5cuXUQuSkpI/uVhs74NsBbzV1NR0586d6dOnI4Tmzp378uVLXlf0Y5CtRLiSrQEBASdOnLCwsJg4caKzs/Px48c7GmfKtyBbAT+g0+n+/v7y8vIIoW3btlVXV/O6IiKQrUS4eM3rmzdv+u74UMhWwD+qqqpsbW0RQtOnT09MTOR1OR2CbCXCxWyNiopatmwZZyxq3wLZCvjNs2fPxowZIyIicvfuXV7X0j7IViKQrTjIVsCHvn79qqGhgRD6+++/eV1LOyBbiUC24iBbAX+iUChkMhkhdO7cOV7X0hpkKxHIVhxkK+BbLBbLxMQEIeTn58frWv4HZCsRyFYcZCvgZzQaTUdHR1hYOCkpide1/H+QrUQgW3GQrYDPFRUVycrKTpo0qa6ujte1/B/IViKQrTjIVsD/nj59ihA6fPgwrwv5P6ampsrKyryuon2QrfwCshX0CatWrRITE/v06RMX99nqEtucnJwnnaOurj5y5Mjg4ODONH779i3xwh/cBdnKLyBbQZ+Qnp4uKCi4d+9eruwtLCzMzs7OxcXl5MmT9vb2b9++xTBs69atqAfMnj27N3sPIFv5BWQr6CsMDQ2lpKRqamp+ZifV1dVkMllFRSUyMrK+vj4vL09XVzc9PR3DsJKSkpiYmNjY2H8JxcXFPX/+PDw8PC4ujrjlv//++/Lly5ycHDhu7SbIVgB6QUhICEIoODi423tgMpn4oK4XL15wNr548YLPpy/A0en0+vr6HzaDbOUXkK2grygtLR08eLCVlVW39/DkyROE0LJly1puZDKZvXlc2T3379/39fVdunSpr68vcUvIVn4B2Qr6Cjabrampqaam1u2/NQsLC4TQ7du3uVtYTzt69Ojq1atLSkqkpaVdXV2JG0O28gvI1n6DTqcnJSXFxcX1lRmmu2HPnj2ioqLdXuBDR0cHIcRXlyH80Lt37wYOHOjj43Py5ElLS8sfDvKFbOUXkK39Q1pa2pEjRwIDA2VlZePj43ldTk+5du0aQig1NbV7T1+zZg1C6MOHD5wtFRUVnPWY+dOePXvExcWDgoJycnI4GysqKj5+/NhuVwZkK7+AbO0H8vPzp0+fHhoaeuPGDWVl5aKioq9fv378+JHXdXFfcHAwQigqKqp7T3/x4oWIiAiZTC4uLq6vr3/16lVUVBSfd7aSSCQhIaHk5OTc3NyXL182NzdHRERcunTJwcHhxo0bbdtDtvILyNZ+wMrKavjw4QEBAdu2bcOP6QIDAy9cuMDrurgvMjJSQEDg+fPn3d7D48eP58+fb2FhcezYseDgYP5fAzEuLk5LS2vlypVubm6FhYVFRUXq6uoZGRkrV65s9yOGbOUXkK19XX19vYyMjI6ODmfgJ4VC8fLyavkVst/AszUyMvIn90OlUn8yVXv5aJcTL0lJSerq6vHx8WQyud1+Z8hWfgHZ2tc1NDSMHz9+7NixISEh/v7+ubm5+fn506ZN65d9Anfu3Om5k1HXrl1btGiRnp6ePiFDQ0NdXV0dHR1DQ0Pilvr6+jo6Ort27eJiONBotKCgoKCgoKKionYbQLbyC8jWfuDt27cbN27cu3fvv//+i2FYUFDQ0qVLeV1Uj7hw4QJCKD8/vyd2fvHixT86R1xcHCH0+++/d6axtbV1c3NzTxTcLshWfgHZ2v8cOHDAysqqj/5CErO2tpaUlKyqquJtGSYmJjAPVocgW3GQrf1Penp6eno6n5/+7p4FCxbMmTOH56Om8PlbaTQab8toV7/K1sjIyCVLlkC2AtCjysvLJSUlLS0teV0IzI1NiIvZ+uLFC0NDwz56MQyvspVOp2dmZr558wY/5UKhUGJjY7Oysn5+z8XFxcnJybW1te0+WlpampSUxP8jb0Bb+AzZd+7c4XUhkK2EuJitNTU13b5QhOd4la1NTU1XrlwRFBTExz8nJyeTSKTXr1///J5jY2NHjRrV0fDy9+/fjx49Gp+vE/Qt27dvFxER6ej8eG+CbCXCxWzt03jYJxAWFoYQevPmTVlZWV97BJ0AABg4SURBVGBgYHl5Ob6dTqdHR0fjY/fy8vKKi4tLS0vx2KVQKBEREfjk8/X19R8/fvz27dvz588rKys5u83KypKUlPTz84uKiuIM+fz48WNCQgL23+JLgYGB0dHRnBnbUlNTIyMj8e6zb9++ff/+/d27d3h7wCcoFMrYsWN1dHR4XQiGQbYS60a2ck4OsNlsTm86k8n8YXt+xsNsDQkJERISsrGxIZPJFRUV+MbGxsYdO3b4+vpu2rTp69evPj4+U6ZM2bNnD4lEio+PJ5FId+7cmTp1ampqanl5ubKysrW1tYGBgZmZGWe3mZmZkpKSLi4uu3btWrRoEZ1Of/To0f79+8+cOXPu3LmysjIFBYXz58/v3r175cqVDAbDycnp0qVLJiYmpqamGIYdOnRITU3t4MGDioqKcXFxvf9jAe16/Pgx/yymDdlKpBvZSqPRAgIC9u3b9/bt25KSEldXVwcHB/zqFxaL1XLa2uDg4N27d1OpVO7XzW28zdYBAwaQSCSE0IEDB/CNz58/V1JSevny5fr166Ojox89eiQhIZGWllZXV/fx48djx44FBgZKSEj8888/TU1NY8aMuXnzpru7+9SpUzn/5NLT00eMGJGUlJSYmIgQio6ONjY23rlz5507d8zMzPLz8+Xl5dPT07OysvBR6Ldv375169aSJUvU1NQwDHNwcJg1a1Zubq6MjMw///zT+z8W0K4VK1ZISUm1/ILCQ5CtRLrXJ2BpaSkjI4OfCVFWVtbW1sYPTgsLCz09PTnNduzYsWDBAu4W3EN4mK0PHz5ECMXHx58/fx4hdOXKFQzDwsLCREVF3717x2KxaDSan5+fiooKnpsVFRVHjx719vYeMWLE3bt36XS6kpLSzZs33dzcpKWlOaen0tPThw0blpSU9ObNG1FR0bi4OG1tbTKZjGFYfX19bm7uqFGj0tLScnJyJCQkcnJyQkNDz5w5s2rVqunTp2MY5uDgMH/+/KysLCkpqR/OQwx6R2ZmJkJo586dvC7k/0C2EulGttLpdBUVFRsbGwzD8vLyREVF8eMaFouVnZ194sQJJpOJp4CBgcHFixcDAwOfPn3aQ/VzC6+ylclk+vn5IYTCwsIwDNPQ0BgwYEBkZGRFRcW4ceOMjY0fPnxYVlbm7e09ZswYvCv2wYMHEhISZ86cGTVq1JkzZ4qKimRkZLy8vE6dOiUtLc0ZGPDhwwc5ObmAgAAfH59Vq1Y1NzefPHlSUlLy+vXrCQkJnz9/VlBQuH//vo+Pj6mpKZ1OnzdvnrGxsZmZmZKSUm1tra2t7bRp0969ezdixIjr16/38o8FtMva2lpERCQ7O5vXhfwfyFYi3cjWlJSUYcOGOTg4xMTE7N69e9iwYeXl5V+/ft2+ffumTZsWLVpkY2Pj5uaWlZWlqqrq7e09derUtWvX9txb4ApeZWtDQ0NsbOzdu3dfv37d1NQUFxd369at0NDQpqamz58/Hzt2DJ+ENCEh4e7du4WFhRiG1dbWPnr0KD09PTY2NjU1taio6O7du0lJSTExMffv3+cseVRWVvb27dvnz5/fvn0bD1wWi+Xr63v58mUqlUqhUN69e/f48WN/f3+8GychIeHZs2fZ2dnh4eE1NTWxsbEhISHZ2dkBAQHJycm9/GMBbeXn5wsJCeHfPPgEZCuRbmSri4vLyJEjs7Ozi4uLDQ0N8VOWFAolNTX18ePHtra2KSkpeXl5Pj4+KioqKSkpGhoaXl5ePfYOuAOuHQB8ztLSUkhIqOWE1jwH2UqkG9k6d+5cIyMjDMPq6+slJSXPnj3Leej79++cu8bGxrt27fr8+bOcnFxaWhp3y+Y6yFbAz96/f48Q+pn1B3sCZCuRrmZrbGysmprakSNH6urq/P39J0yY4OnpyRmJRaFQMjMzMQyjUqkGBgZxcXGJiYl6enp5eXk99Qa4BLIV8DM9Pb1BgwZ9+fKF14X8D8hWIl3N1tra2tra2vr6egaDUVlZWVdXV1dX13YEK4vFolAo+A3+nMqhFchWwLf++ecfhJCLiwuvC2kNspUIXJeFg2wF/Km0tFRaWnrGjBl8OAsSZCsRyFYcZCvgT6ampggh/rw0DrKVCBeztays7OcX8OEVyFbAh27evIkQcnR05HUh7YNsJcLdubENDAzodPrP76r39elsbWhoKCkpKS0tLS0tLSsrKygo+P79e1lZGb6lpKQE7/sGfUt6erq4uLimpibf/k1BthKBubFxfTdb6+rqtLS0hv1n+PDhMjIyMjIyw4cP52ycNWsWZ3otwM84U/dSqdTZs2cPHTqUn8fYQLYSgTVdcH03W+l0ur+/v5OTk7Oz88mTJ0+cOCEvLz9ixAj8rrOzs5OTk7e3N3/+AYCWPn36NHr0aFdXVxaLZWFhgRB6+PAhr4siAtlKBLIV13eztS0DA4M5c+bwugrQZY6OjgghQUFBQ0NDQUFBZ2dnXlf0A5CtRCBbcf0pWxctWjRr1ixeVwG6pqqqSklJCf1HRUWF//+UIFuJQLbi+l+29okpyQHH1atXUQsDBgwwNTXl815yyFYifS5bMzMzv3//zvXdQrYCHqLRaDNnzkRt8OG1WC1BthLpc9m6YMECBwcHru8WshXwUHBwcKtUnTJlip+fX11dXauWlZWVR44ciY6O5kmdrUC2Eulb2RoVFYUQkpWV5awrxS2QrYBXmEymvr4+J1Xl5eXPnj3LWT6ylU+fPg0ZMsTW1raXi2wXZCuRvpWthoaG+O/f6dOnubtnyFbAK/Hx8fhv9dChQ+3s7L59+0bcvqSkhLO6BG9BthLpQ9kaERHR8n87dw9dIVsBryxbtgwhtH79+h/Oe52fn7979257e/uWK37yEGQrkb6SrY2NjQsWLGjZIXXo0CEuxgdkK+CJ1NTU5cuXh4eHd6Yxg8EYPXr0n3/+yZkxmbcgW4n0lWytrq4+e/bsmTNnpk2btmbNmlOnTvn5+XHWi/55kK2AJ8rKyjq/yHxubu6AAQPOnTvXoyV1HmQrkb6SrRympqZ3797l+m4hWwH/8/b2FhISwpf24AeQrUT6XLauXbvWx8eH67uFbAV8js1mr1ixYuTIkQkJCVz8xvYzIFuJQLbiIFsBn2Oz2evWrZsxY8a7d+94Xcv/gWwlAtmKg2wF/K+xsZFPRgjgIFuJQLbi+D9bo6KiHj9+3JmWnc/WyMjITu4TgLYgW4lAtuLwbF2yZAnX98wVbDZ78uTJCKEVK1a8f/+euHFnsvXTp08bN25ECCkrK/PJgB7Q50C2EoFsxdFotAkTJvDtcWtzc7OKioq8vLykpKSgoODevXuLi4s7akycrdXV1U5OTuLi4uLi4qNGjRo/fnxzc3OPFQ76M8hWIpCtOAqFoqCgICYmtmzZMkM+s3jxYn19/QEDBlhZWX39+tXS0hIhJCMj4+Hh0e5KSgTZevfu3XHjxiGE1qxZk52dbWFhISoqqq+vv3jx4k4Wo6+vv3z58ufPnxP8MKuqqkpKSrj22QB+BdlKBLIV19TUZGlpOXny5N/4j7Ky8rhx44SEhCwsLPBq4+LitLS0EEKzZ89+8uRJq/fSbrbGxcVpa2sjhGbMmMF5yqZNm4SFhceNG6esrNz5elRUVG7cuNHuj5HBYFy5csXb29vV1dXW1pZz4qW0tLS6upqLnxfgB5CtRCBbW6JSqY38h0aj1dbWysvLr1+/nlMqk8n09/fHD0JXr16dkpLCeahVtn7+/BlffGnUqFGXLl2i0WicluvXr5eTk6upqaHRaJ0shkqlMhiMdn96zc3NJiYmZDK5ubm5oqJCXFzczc0Nf8jf3z8qKqpVY259aoBXIFuJcDFbo6OjjYyMOvrD45YezVa+xWazFRUVW2YrrqqqCu88FRIS2r9/f2VlJYZh+vr6s2fPxjCsoaHh5MmTEhISCKE9e/YUFRW1evr69evl5eW5dS7r9u3bCCF89OX379/FxMS2bdtWXV1dUFDg7u5++/btgoICKpVaVlbm4eERGBi4fft26Dro0yBbiXAlW/E/zpcvXxoZGeFXjPTcqedfM1vpdLqCgkLbbMXl5OSYm5vj04PdvHlTR0dnzpw59+/fV1NTIx5asH79+jFjxnDlq0Zzc/PcuXNnz56NH5CGh4cjhIKDg8PDw+3s7JYvX04ikRwcHOLj462tra9du3bp0qUJEyY0NDR8+fIlICCgrKzs52sAvQyylQhXstXR0XHy5Mnjxo0bMmTIlClTpk+fnpCQwK0KW4Fs7cjLly8XLVokKCgoKioqKioqKCj4xx9/EC/CzMVspVKpUlJSZmZm+F0ymaympobPQsJms319ffGpnl69eqWqqlpYWLhkyZJt27ZhGJadnb1582auT8gLegFkKxGuZGt0dHTL2f9+//33hoYGblXYCmQrgS9fvigrK+OfwogRI5KSkojbczFbmUymkZGRgYEBg8G4f//+77//3vJgOSQkJDY2FsOw69evjx492s/PT0FBgdMD6+vr+++///58DbioqKhdu3bt2bMnMjKSW/sE7er9bH3x4sXu3bt37txJPFIF6zfZimHYunXrONkaFhbGldraBdnaLiqV6urqKiUlNXTo0P379x8/flxaWnrw4MFHjhzBO2HbxcVsxTCspKRk9+7dV69effLkCT5zOWdKETqdjg8Xy8vL271795EjR+bMmdPQ0MBmsyMiIh49esSVAjAMc3Z2RggNHDhw0KBBCKEjR45wa8+gLWNjYyUlpV5b2tnJyQkhhH8tQwg5OjoSNO4/2fr27duBAwcihLS0tHr0FDBka1shISF416q+vv7bt2/xjRkZGfg/PAUFhZs3b7bbA87dbP327du6deuWL19++fLlwMDA8PDwjpYe2bx5s4GBAYZh2dnZJBLp+PHjXKkB/2Umk8klJSXl5eVmZmYIIT5Ztq9fsrKymjhxYu9c14d/uOvWrSssLOR8uC9evOioPb9kK3GvXCeZmZkJCQkRvFuuIJPJt27d6tGX4E+KiookEqnVxuTkZCMjI4TQxIkT79+/3/ZZERER8+bNQwhpamq+evWq1aP4OAGulMdmszMzM//55599+/YZGxsfOnQoPT293esXysrKrKysnJycmpqaKBRKaWkpt+Yfsbe3FxAQ4Kw39eXLl+HDhw8dOlQJ9AxxcXGE0Lhx4zrZflwLXX2tYcOGDRs2LD8/H/9wi4qK8LExHf0y8D5bY2NjEUJubm6ZPycrK+vq1aszZsxITU39yV0RMzAwcHZ27tGX4EOpqamysrImJiacD66oqGjnzp0IocGDB58+fZpCoXT0ETMYjKtXr8rKyiKE/vrrr9zcXM5DZDJZRkYmJSWlS8VkZWX1XH/6zzh8+DBCKCcnB7+blZU1cODA6dOnW1hYbAQ9wMrKysbGpjMtzc3NN27cqKen9+eff2poaKxbt27Tpk2dfyELC4sZM2aIiopmZWXhH25ubi5xnw/vs/X169cI9BFWVlbYf9c+SUlJIYQsLS05/8mJlZSU7N+/X1BQUEJC4uTJk/ih4pYtW7pXyfnz53v297JbUlJSBgwYsGDBgjdv3rx580ZbW3vAgAHJycm8rgtwwYcPH0RERBYsWBAfH//69WstLS1hYWGCs7W8z9a6ujo3N7djx465uLic+jkuLi6nT5/+yZ388CWmTJmyatWqM2fO9OgL8RUXFxdnZ+chQ4aYm5tHRUXNmjULIaSpqdmNc+v4yncIIRUVldDQUBMTkyFDhjg7O3f+0z958uSZM2cy+WZZkVa8vLzwfn+EkLCwsKenJ68rAlzj4+ODXwiDEBowYICXlxdBY95na5/TQ+tl8b8JEybgqfHbb7/5+/sTTCGYlJTU6gLTVkJDQ6dPn44QEhISGj9+fA8Uy0tZWVnu7u5XrlzhfH8E/UZubq6Hh8fFixd/+OFCtnbZrzlOgMVi6ejoSEpKHjt2rKamhrjx6tWrp0+fTjxao7Gx8cKFC9LS0urq6nBpP+h/IFu77NfMVgzD8vPzO9O1mpKSIiIighAKDQ39YeOCgoKWp7YA6DcgW7vsl83WTsLH/eEdsj09bw4AfAuytcsgWwkkJydzzuQghEJCQnhdEQC8AdnaZZCtHWEymSQSqeVIqXnz5rWcrRWAXwdka5dBtnaETqeHhoYGBASQSKTFixcHBgYGBQXx1ZLLAPQayNYug2z9oXPnztnZ2fG6CgB4CbK1yyBbf8jZ2Xnnzp28rgIAXoJs7bI1a9Z4e3vzugq+5ujouHXrVl5XAQAvQbZ2mbGxMWQrMXd3d+KpLQHo9yBbuywpKSkvL4/XVfC1pqYmGB4AfnGQrQAAwH2Qrd1EMFPJr4xKpbq7u+/cufPs2bOXLl3iz1lWAegFkK1dw2KxfHx8PD0979696+TkVFRUxOuK+I6pqem0adOysrIkJCTOnTvH63IA4A3I1i6orKxcunTpli1bCgsLy8rKjhw50slpoX8dDQ0NEydOdHV1LS8vHzhwIMxeCn5ZkK2dxWQyra2t5eTkqqqqOFs4y4gC3Nu3b8XFxXfs2GFkZOTp6QlztYBfFmRrZxUUFIiIiNja2vK6EL7m6Og4derUK1euDB06tKSkhNflAMAzkK2dha+Wc+PGDV4XwtdmzZplZmbW0NAwcuRIDw8PXpcDAM9AtnZWWVnZyJEj8SVzm5qaPn78CEM4W0lISPjjjz/OnTvX3NxsbW1taWlZV1fH66IA4A3I1i549OiRnp6ek5PT9evXk5OTobO1lYqKitra2urq6ubmZiaTWV5eDv9+wC8LsrVr6uvr09LSfrhgFADgFwfZCgAA3AfZCgAA3AfZCgAA3AfZCgAA3AfZCgAA3AfZCgAA3AfZCgAA3AfZCgAA3AfZCgDoFAaDQaVSMQxjMpnNzc1tG1AolF4vin9BtvILKpWalZXV0XW0lZWVOTk5vVwSABxUKnXNmjWhoaEYhl26dMnBwaFtm7/++gsmM+KAbOUXbm5u69evZ7FY7T6alpY2b948mIob8MrTp08nTZpUX1+PYdjOnTuXL1/ets2VK1f+/PPPXi+NT0G28gUKhTJ//nxfX9+OGjCZzIULF7q5ufVmVQBwmJmZ7d69G79ta2tLIpHatvn27dvEiROTkpJ6tzQ+BdnKFxISElRUVKqrqzlbqFRqq96ry5cva2howBqIoPfRaLQpU6bcu3cPv7t//35jY+OAgAAymUwikRITE/HtTCbzzz//PH78OO8q5SOQrXzB0dFRQ0MDv11UVGRnZ6ejo/P7779v3LixuLgY356enj5+/PiCggLelQl+UcnJyTIyMjExMfhdR0dHcXFxExOT69evGxoa/vbbb5xFOc3MzNo9pP0FQbbyhSVLllhZWeG34+LiHBwc0tPT379/r6amtnPnTnz7ly9f5OTkHj58yLsywS8qLCxs9OjR2dnZ+N0DBw7Mnj2bTqdjGFZbWysrK3vhwgX8oV27di1YsACmNsYgW/mEpqamvb19q41NTU379u1bunQpfrempgZfQrXXqwO/uocPH44cOTIrKwu/u2/fPhMTE86jf/7556FDhzgPzZgxo6mpiQdV8hnIVr6wcOHCAwcO4LfpdPr58+dJJNKGDRumTJnC+YZVX18/ceJEJycn3pUJflFhYWHS0tIZGRn43X379q1fv57z6Jw5cw4fPozf3r1798KFC+G4FYNs5RMaGhp2dnb47WPHjk2cODE+Pr6srGz//v2rVq3Ct5eVlY0fP97T05N3ZYJfVEZGhqysbHR0NH734MGD8vLy+IDr1NTUwYMHBwUF4Q9t3Lhxy5YtPCuUn0C28oW1a9euWLECv21gYGBsbIxhGJvNNjAwWLZsGb7906dPMjIycXFxPKsS/KoaGxtVVFRu3ryJ37W3t581a9bChQtJJNKECRPIZDLe98pgMObPn8/pe/3FQbbyBS8vLzU1NfybVHh4+IQJE9asWbN582Z1dfVNmzbhbcLDwxUUFGDlVMATmzdv5nyFysnJKSws/PDhg5ub24MHD/BgxTAsLS1NVlY2MzOTd2XyEchWvvD582cVFZXk5GT8bl5enoeHR0JCApVK/fz5M77Ryspq3bp1vKsR/NLi4+NlZGRyc3MJ2hw4cEBPT6/XSuJzkK38YvHixTY2Nh09WlFRMXny5ODg4N4sCQAOJpN5+PDhly9fErRxcnJ69epVb1XE7yBb+cWbN28uXLjQ0QnWtLS0U6dOMRiMXq4KANA9kK0AAMB9kK0AAMB9kK0AAMB9kK0AAMB9kK0AAMB9kK0AAMB9kK0AAMB9/w9iWcAuMNcTPwAAAABJRU5ErkJggg==" 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Gambar 2. (a) Sistem fluida (b) analogi pada sistem elektrik</div>
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<b style="mso-bidi-font-weight: normal;"><span lang="IN" style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span lang="IN" style="font-size: 12.0pt; line-height: 115%;">SISTEM TERMIS</span></b></div>
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Sistem termis memiliki komponen yang menghasilkan tahanan (konduksi, konveksi, atau radiasi) dan kapasitansi (massa dan panas spesifik) ketika di eksitasi oleh temperatur atau aliran panas. Sistem pemanas pada rumah tangga memiliki respon dinamis terhadap kenaikan temperatur hingga dicapainya titik suhu yang ditentukan di thermostat. Proses pemasakan air dengan menggunakan api memiliki respon dinamis terhadap temperatur. Besar panci, material yang digunakan, jumlah air yang dipanarkan, dan besar pemanas akan mempengaruhi seberapa cepat air akan mendidih.<br />
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Sama seperti sistem mekanik dan fluida, Sistem termis juga memiliki analogi terhadap sistem elektrik. Gambar 3 menunjukkan contoh analogi sistem termis terhadap sistem elektrik. Aliran fluida dianalogikan dengan arus, pemanas dianalogikan dengan R, dan C menyatakan kapasitansi termis.<br />
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" 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Gambar 3. (a) Sistem termis (b) analogi pada sistem elektrik</div>
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<b style="mso-bidi-font-weight: normal;"><span lang="IN" style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin;"><span style="mso-list: Ignore;">5.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span lang="IN" style="font-size: 12.0pt; line-height: 115%;">ANALOGI ELEMEN SISTEM</span></b></div>
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Tiap sistem yang dibahas diatas pada dasarnya memiliki analogi dari elemen dasar dan dapat diklasifikasikan menjadi resistif, kapasitif, dan induktif. Semuanya tergantung pada bagaimana tiap sistem tersebut memperlakukan energi. Pada tiap kasus sistem, tingkah laku elemen linear dapat ditunjukkan dengan hubungan impedansi. Impedansi dari tiga jenis elemen merupakan rasio dari variabel usaha terhadap variabel aliran. Elemen resistif memiliki hubungan persamaan linear, sedangkan elemen penyimpanan (kapasitansi dan induktansi) memiliki impedansi dinamis yang ditunjukkan dengan penggunaan operator-D. Impedansi kapasitif dituliskan menjadi 1/(CD), yang berarti inversi dari apa yang dihasilkan oleh kapasitansi dan integrasi dari impedansi dikalikan dengan suatu variabel. Impedansi dituliskan dengan LD, yang berarti bahwa impedansi induktif dikalikan dengan turunan terhadap waktu. Elemen dasar untuk tiap disilin ilmu dapat dilihat pada tabel 1 berikut:</div>
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Tabel 1. Elemen dasar sistem elektrik, mekanik, fluida, dan termis</div>
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" 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muhammad ikhsanhttp://www.blogger.com/profile/11981729452479153164noreply@blogger.com0