tag:blogger.com,1999:blog-1649185228928924652024-03-13T03:05:48.884-07:00LSTDE UNANDLaboratorium Sistem Tenaga dan Distribusi Elektrik
Jurusan Teknik Elektro
Fakultas Teknik Universitas Andalas PadangLSTDE UNANDhttp://www.blogger.com/profile/11111273583368529075noreply@blogger.comBlogger13125tag:blogger.com,1999:blog-164918522892892465.post-65561590532736193162022-01-28T22:39:00.003-08:002022-01-28T22:39:29.020-08:00Download Application<p><span style="font-family: verdana;"><span style="background-color: white; font-size: 14px;"><b>Download File Master ETAP 12.6.0 [<a href="https://drive.google.com/drive/folders/1dr9wDLJcYLORLsqSO7wQlhNMNISr1bMo?usp=sharing">Download</a>]</b></span></span></p><p><span style="background-color: white; font-size: 14px;"><span style="font-family: verdana;"><b>Download File digSILENT [<a href="https://drive.google.com/drive/folders/1pr3V8QwUpEO6Q4-IGCdN4aS-lxM5EaPo?usp=sharing">Download</a>]</b></span></span></p>LSTDE UNANDhttp://www.blogger.com/profile/11111273583368529075noreply@blogger.com0tag:blogger.com,1999:blog-164918522892892465.post-47585082793237455592021-04-02T09:44:00.008-07:002022-11-07T01:04:36.206-08:00<p>PRAKTIKUM ANALISA SISTEM TENAGA LISTRIK (ASTL) TAHUN 2022</p><br />Download Bahan Praktikum Analisa Sistem Tenaga [ <a href="https://drive.google.com/file/d/1Sm3aQ8B4xdiISI3tuZPjBFl9c4P0LNiC/view?usp=sharing" target="_blank">Disini</a> ]<div>Download File Master ETAP 12.6.0 [ <a href="https://drive.google.com/drive/folders/1uLSkh1cx687JgUQNkSwEunZMtIaWalFO?usp=sharing" target="_blank">Disini</a> ]</div><div>Video Tutorial [ <a href="https://www.youtube.com/channel/UCv0nJlSNeo-f02IOrWJYZZw/videos" target="_blank">Disini</a>]</div>LSTDE UNANDhttp://www.blogger.com/profile/11111273583368529075noreply@blogger.com0tag:blogger.com,1999:blog-164918522892892465.post-44383016170515604052020-09-09T08:53:00.010-07:002022-03-21T21:04:27.483-07:00Praktikum Sistem Proteksi Tahun 2022<p> </p><div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjpqHpHDER4yo3DVTInHF84jDbYGcNPC8C0GubXyKVZBidylCA4YNYrcPasBoG9blXsIu0Tj6r8c4VbQwqmxTBTVr9jZqV3dLttbq-3uMmxMUKZW2ES7GI9YzlXPPacvUCGGtbjR1Tu_h8yLLCgLOXsZTGSfvhtZFqa1LRgcYW0u4T__MUzRO6GUJL0Pg/s5335/renewabl.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" data-original-height="3001" data-original-width="5335" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjpqHpHDER4yo3DVTInHF84jDbYGcNPC8C0GubXyKVZBidylCA4YNYrcPasBoG9blXsIu0Tj6r8c4VbQwqmxTBTVr9jZqV3dLttbq-3uMmxMUKZW2ES7GI9YzlXPPacvUCGGtbjR1Tu_h8yLLCgLOXsZTGSfvhtZFqa1LRgcYW0u4T__MUzRO6GUJL0Pg/s16000/renewabl.png" /></a></div><br /><p></p><p><b>PRAKTIKUM SISTEM PROTEKSI TAHUN 2022</b></p>Bahan Praktikum Sistem Proteksi 2022<br /><ol><li>Cover Praktikum Sistem Proteksi </li><li>jadwal Praktikum proteksi 2022</li><li>daftar kelompok praktikum proteksi 2022</li><li>surat izin change <a href="https://drive.google.com/open?id=1yxfByGBtdvfwaKPzfpKbTN3IjhslmXb8">download</a></li><li>Tugas Pendahuluan <a href="https://drive.google.com/file/d/1QnuF7IyfiIMTZT1cjtiwTy8W2CKcHwSM/view?usp=sharing">Download</a></li><li>Modul </li><li>Rangkaian Modul 2 <a href="https://drive.google.com/file/d/1LLSSN9R2VOLrfhcSjuOYuwPRszV2Klqa/view?usp=sharing">Download</a></li><li>Rangkaian Modul 3 <a href="https://drive.google.com/file/d/1jBFF3lE9cZcrGZJxzF--F1QDirM3-JfB/view?usp=sharing">Download</a></li><li>Rangkaian Modul 4 UFR <a href="https://drive.google.com/file/d/1ynSlqN2Qpuj1ZppVUHYNAeRGYkaOmj5x/view?usp=sharing">Download</a></li></ol>LSTDE UNANDhttp://www.blogger.com/profile/11111273583368529075noreply@blogger.com0tag:blogger.com,1999:blog-164918522892892465.post-46412827164003132342020-04-05T01:14:00.003-07:002020-05-07T09:09:50.174-07:00Bahan Tugas Pengganti Praktikum AST 2020Download TPP Modul 3 : <a href="https://drive.google.com/open?id=1kyrONlNsXgxUYIOEB-1lELmso1erH0q2">DI SINI</a><br />
Download Cover TPP Modul 3 : <a href="https://drive.google.com/open?id=1UHrbZ8BDYTrAFW3ElQJC12b1x0u05IAE">DI SINI</a><br />
Video Tutoril Dapat Dilihat <a href="https://www.youtube.com/watch?v=9EcZ_FLRies&feature=youtu.be">https://www.youtube.com/watch?v=9EcZ_FLRies&feature=youtu.be</a><br />
<br />
Download TPP Modil 4 : <a href="https://drive.google.com/open?id=1aKRmKEjnpiM94UZEEuzBYCr1_ifdgRbH">DI SINI</a><br />
Download Rangkaian ETAP TPP Modul 4 <a href="https://drive.google.com/open?id=1Vh3smyjmxmLDxQEveZsJEsYRwGZFw1QM">DI SINI</a><br />
<br />
<b>Jangan Lupa Like,Comment, And Subscribe.</b><br />
<b>"SELAMAT BEKERJA"</b><br />
<br />LSTDE UNANDhttp://www.blogger.com/profile/11111273583368529075noreply@blogger.com0tag:blogger.com,1999:blog-164918522892892465.post-34881079851274812902020-02-13T06:11:00.002-08:002022-11-07T01:05:26.398-08:00Bahan Praktikum Analisa SIstem Tenaga (AST) 2022Download Single Line Modul 1 : <a href="https://drive.google.com/open?id=10Amlo359CcKusGb9fnGPUE6HTJQmZWJT">DI SINI</a> <br />
<div>
<br /></div>
<div>
Keperluan Praktikum Analisa Sistem Tenaga 2022 :</div>
<div>
<ol>
<li>Cover Laporan Akhir Praktikum AST 2022</li>
<li>Cover Laporan Awal Praktikum AST 2022</li>
<li>Cover Laporan Pendahuluan Praktikum AST 2022</li>
<li>Kartu Kendali (Kertas Bufallo Warna Hijau) Praktikum AST 2022</li>
<li>Format Cover Bundelan Praktikum AST 2022</li>
<li>Lembaran Asistensi Praktikum AST 2022</li>
<li>Surat Izin Change Shift Praktikum AST 2022</li>
<li>Tata Tertib Lab Praktikum AST 2022 (Dimohonkan Dibaca)</li>
</ol>
<div>
Semua Keperluan Praktikum AST Ada <a href="https://drive.google.com/open?id=1qaCnZjJZIBL6I9XY1FX6pqhXCCw3C4uj">DI SINI</a><br />
<br />
<b>Upload Permodul Praktikum </b></div>
</div>
LSTDE UNANDhttp://www.blogger.com/profile/11111273583368529075noreply@blogger.com0tag:blogger.com,1999:blog-164918522892892465.post-90505400184416728272020-02-03T05:04:00.002-08:002020-02-03T05:11:17.669-08:00Pembekalan Praktikum Analisa SIstem Tenaga (AST) 2020Download Modul Pembekalan Praktikum Menggunakan Software ETAP 12.6 <a href="https://drive.google.com/open?id=1J_FnU7xwGOq6Z4esxlkQBf76K_qKo1qp">DI SINI</a><br />
<br />LSTDE UNANDhttp://www.blogger.com/profile/11111273583368529075noreply@blogger.com0tag:blogger.com,1999:blog-164918522892892465.post-8550739782023561222018-08-31T01:08:00.004-07:002020-09-09T08:56:33.188-07:00Praktikum Sistem Proteksi 2019PRAKTIKUM SISTEM PROTEKSI TAHUN 2019<br /><br />Bahan Praktikum Sistem Proteksi 2019<br />
<ol>
<li>Cover Praktikum Sistem Proteksi (<a href="https://drive.google.com/open?id=1fgqHeufPRcJ-3D95n5FB16HC2sBTtpcZ">Download</a>)</li>
<li>jadwal Praktikum proteksi 2019 <a href="https://drive.google.com/file/d/1oog5WBerc041gq4v2MeCobtvKiKckaTK/view?usp=sharing">download</a></li>
<li>daftar kelompok praktikum proteksi 2019 <a href="https://drive.google.com/file/d/17kijoWF5LjFkWF1qKFFwpgLTyZai-2c8/view?usp=sharing">download</a></li>
<li>surat izin change <a href="https://drive.google.com/open?id=1yxfByGBtdvfwaKPzfpKbTN3IjhslmXb8">download</a></li>
<li>Tugas Pendahuluan <a href="https://drive.google.com/file/d/1QnuF7IyfiIMTZT1cjtiwTy8W2CKcHwSM/view?usp=sharing">Download</a></li><li>Modul <a href="https://drive.google.com/file/d/1vic2wSU0_20nHz-enjuRproU7ThrLPWt/view?usp=sharing">download</a></li>
</ol>
LSTDE UNANDhttp://www.blogger.com/profile/11111273583368529075noreply@blogger.com0tag:blogger.com,1999:blog-164918522892892465.post-72056561401601497742018-04-04T22:44:00.000-07:002020-02-13T06:32:50.947-08:00Bahan Praktikum Transmisi dan Distribusi 2019Modul <a href="https://drive.google.com/open?id=1QMVoLORHxqSYvbwW3Np4chMed_rUS_sq">Klik Disini</a><br />
<br />
Bahan Praktikum Transmisi Dan Distribusi 2019<br />
<ol>
<li>Cover Praktikum Sistem Transmisi Distribusi 2019 <a href="https://drive.google.com/open?id=1fgqHeufPRcJ-3D95n5FB16HC2sBTtpcZ">Download</a></li>
<li>surat izin change Sistem Transmisi Distribusi 2019 <a href="https://www.blogger.com/"><span id="goog_800125631"></span>download<span id="goog_800125632"></span></a></li>
</ol>
LSTDE UNANDhttp://www.blogger.com/profile/11111273583368529075noreply@blogger.com0tag:blogger.com,1999:blog-164918522892892465.post-60854234842485187172017-08-31T06:29:00.002-07:002023-03-15T19:28:22.021-07:00Bahan Praktikum Sistem Proteksi 2017 dapat didownload disini : <a href="https://drive.google.com/open?id=0B--0f2xvO0U-Vl9pM0ZjT2ZqUmM">DI SINI</a><br />
<br />LSTDE UNANDhttp://www.blogger.com/profile/11111273583368529075noreply@blogger.com1tag:blogger.com,1999:blog-164918522892892465.post-20515852269342219002016-01-18T20:54:00.002-08:002022-07-20T22:24:54.870-07:00Apa itu ETAP??<br />
<div class="separator" style="clear: both; text-align: center;">
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Untuk lebih lanjut mengenai ETAP silahkan lihat video di bawah ini !</div>
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LSTDE UNANDhttp://www.blogger.com/profile/11111273583368529075noreply@blogger.com0tag:blogger.com,1999:blog-164918522892892465.post-4061477693162392332013-11-05T08:58:00.003-08:002022-07-20T22:25:11.752-07:00Relai Differensial dan Relai Jarak<!--[if !mso]>
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</o:shapelayout></xml><![endif]--><span style="font-size: small; line-height: 115%;">Pada dasarnya suatu
gangguan ialah setiap keadaan sistem yang tidak normal</span><span lang="EN-US" style="font-size: small; line-height: 115%;">. G</span><span style="font-size: small; line-height: 115%;">angguan yang terjadi apabila
dibiarkan berlan</span><span lang="EN-US" style="font-size: small; line-height: 115%;">g</span><span style="font-size: small; line-height: 115%;">sung agak lama pada suatu sistem daya akan menimbulkan pengaruh yang
tidak diinginkan, yaitu :</span></div>
<div class="MsoNormal" style="line-height: 115%; margin-left: 28.4pt; text-align: justify; text-indent: -14.2pt;">
<span style="font-size: small; line-height: 115%;">a.<span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: "Times New Roman"; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;"> </span></span><span style="font-size: small; line-height: 115%;">Menginterupsi kontinuitas pelayanan
kepada konsumen bila gangguan tersebut menyebakan terputusnya suatu rangkaian.</span></div>
<div class="MsoNormal" style="line-height: 115%; margin-left: 28.4pt; text-align: justify; text-indent: -14.2pt;">
<span style="font-size: small; line-height: 115%;">b.<span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: "Times New Roman"; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;"> </span></span><span style="font-size: small; line-height: 115%;">Penurunan tegangan yang cukup besar
mengakibatkan rendahnya kualitas tenaga listrik dan merintangi kerja normal
pada peralatan konsumen.</span></div>
<div class="MsoNormal" style="line-height: 115%; margin-left: 28.4pt; text-align: justify; text-indent: -14.2pt;">
<span style="font-size: small; line-height: 115%;">c.<span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: "Times New Roman"; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;"> </span></span><span style="font-size: small; line-height: 115%;">Pengurangan stabilitas sistem dan
menyebabkan jatuhnya generator.</span></div>
<div class="MsoNormal" style="line-height: 115%; margin-left: 28.4pt; text-align: justify; text-indent: -14.2pt;">
<span style="font-size: small; line-height: 115%;">d.<span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: "Times New Roman"; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;"> </span></span><span style="font-size: small; line-height: 115%;">Merusak peralatan pada daerah
terjadinya gangguan.</span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small;"><br /></span>
<a name='more'></a><span style="font-size: small;"><br /></span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small;"><b><u><span lang="EN-US" style="line-height: 115%;">Konsep Dasar Rele</span></u></b></span></div>
<div class="MsoBodyText" style="line-height: 115%; text-indent: 1cm;">
<span lang="EN-US" style="font-size: small; line-height: 115%;">Berdasarkan
konsep dasarnya, rele dapat dbagi atas dua jenis, yaitu rele statik
(elektronik) dan rele elektromekanik. </span><span style="font-size: small; line-height: 115%;">Rele statik memiliki sejumlah kelebihan dibandingkan dengan
rele elektromekanik, yaitu :</span></div>
<div class="MsoBodyText" style="line-height: 115%; margin-left: 2cm; text-indent: -22.7pt;">
<span style="font-size: small; line-height: 115%;">a.<span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: "Times New Roman"; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;">
</span></span><span style="font-size: small; line-height: 115%;">Trafo
arus dan trafo tegangan memiliki beban yang rendah dikarenakan daya yang
dibutuhkan oleh rele kecil.</span></div>
<div class="MsoBodyText" style="line-height: 115%; margin-left: 2cm; text-indent: -22.7pt;">
<span style="font-size: small; line-height: 115%;">b.<span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: "Times New Roman"; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;">
</span></span><span style="font-size: small; line-height: 115%;">Tidak
memiliki kelembaman mekanik dan kontak yang melayang serta tahan terhadap
getaran dan goncangan.</span></div>
<div class="MsoBodyText" style="line-height: 115%; margin-left: 2cm; text-indent: -22.7pt;">
<span style="font-size: small; line-height: 115%;">c.<span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: "Times New Roman"; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;">
</span></span><span style="font-size: small; line-height: 115%;">Mudah
dilakukan penguatan sinyal sehingga dapat menghasilkan sensitivitas yang lebih
tingi.</span></div>
<div class="MsoBodyText" style="line-height: 115%; margin-left: 2cm; text-indent: -22.7pt;">
<span style="font-size: small; line-height: 115%;">d.<span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: "Times New Roman"; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;">
</span></span><span style="font-size: small; line-height: 115%;">Karakteristik
rele yang ideal dapat diperoleh dengan menggunakan rangkaian semikonduktor.</span></div>
<div class="MsoBodyText" style="line-height: 115%; margin-left: 2cm; text-indent: -22.7pt;">
<span style="font-size: small; line-height: 115%;">e.<span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: "Times New Roman"; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;">
</span></span><span style="font-size: small; line-height: 115%;">Energi
yang dibutuhkan dalam rangkaian pengukuran sangat rendah sehingga memungkinkan
modul rele sangat kecil.</span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;"> Pada
konstruksi rele statik banyak digunakan rangkaian-rangkaian logik yang secara
garis besar dapat diklasifikasikan menjadi :</span></div>
<div class="MsoBodyText" style="line-height: 115%; margin-left: 2cm; text-indent: -22.7pt;">
<span style="font-size: small; line-height: 115%;">a.<span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: "Times New Roman"; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;">
</span></span><span style="font-size: small; line-height: 115%;">Unit
logik perasa (<i>sensing unit</i>) dan unit
pemroses data</span><span lang="EN-US" style="font-size: small; line-height: 115%;"> (<i>processing
unit</i>)</span><span style="font-size: small; line-height: 115%;">, yang pada
dasarnya merupakan rangkaian pembanding (<i>comparator</i>)
baik pembanding amplitud</span><span lang="EN-US" style="font-size: small; line-height: 115%;">o</span><span style="font-size: small; line-height: 115%;"> maupun pembanding fasa.</span></div>
<div class="MsoBodyText" style="line-height: 115%; margin-left: 2cm; text-indent: -22.7pt;">
<span style="font-size: small; line-height: 115%;">b.<span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: "Times New Roman"; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;">
</span></span><span style="font-size: small; line-height: 115%;">Unit
logik penguat (<i>amplification logics unit</i>)
untuk memperkuat sinyal-sinyal sesuai dengan kebutuhan rele.</span></div>
<div class="MsoBodyText" style="line-height: 115%; margin-left: 2cm; text-indent: -22.7pt;">
<span style="font-size: small; line-height: 115%;">c.<span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: "Times New Roman"; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;">
</span></span><span style="font-size: small; line-height: 115%;">Unit
logik tambahan (<i>auxiliary logics unit</i>)
yang dapat berupa logik perlambatan waktu ataupun unit yang mengirim sinyal ke
rangkaian PMT.</span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small;"><br /></span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small;"><b><u><span style="line-height: 115%;">Rele Jarak</span></u></b></span></div>
<div class="MsoBodyText" style="line-height: 115%; text-indent: 1cm;">
<span style="font-size: small; line-height: 115%;">Rele jarak merupakan perangkat
penting sebagai alat proteksi saluran transmisi terhadap bahaya gangguan hubung
singkat. Bagian utama dari rele jarak yang merasakan atau mendeteksi adanya
gangguan hubung singkat adalah bagian yang bekerja menentukan perbandingan
antara besaran tegangan dengan besaran ukur pada suatu tempat dimana dipasang
rele proteksi tersebut.</span><span style="font-size: small; line-height: 115%;"> </span><span style="font-size: small; line-height: 115%;">Besaran yang didapat di sini dapat berupa impedansi, resistansi,
reaktansi saluran. Harga tersebut dipilih karena harga ini tidak tergantung
kondisi beban yang berubah-berubah.</span></div>
<div class="MsoBodyText" style="line-height: 115%; text-indent: 1cm;">
<span style="font-size: small; line-height: 115%;">Unjuk kerja dari rele jarak
ditentukan oleh perbandingan antara tegangan dan arus pada jaringan yang
diproteksinya. Pada rele jarak ada keseimbangan antara tegangan dan arus yang
dinyatakan sebagai impedansi. Rele akan beroperasi jika perbandingan tegangan
dan arus lebih kecil dari harga yang telah ditentukan sebelumnya yang merupakan
harga penyetelan dari rele tersebut.</span></div>
<div class="MsoBodyText" style="line-height: 115%; text-indent: 1cm;">
<span style="font-size: small; line-height: 115%;">Rele jarak bereaksi terhadap
kuantitas-kuantitas input sebagai fungsi dari jarak jaringan listrik antara
lokasi rele dan titik gangguan. Rele jarak dirancang untuk beroperasi hanya
untuk gangguan yang terjadi antar lokasi rele dan suatu titik yang telah
ditentukan (titik setting). Sehingga rele ini dapat membedakan gangguan yang
terjadi diantara seksi saluran yang berbeda dengan membandingkan arus dan
tegangan sistem tenaga untuk menentukan apakah gangguan terjadi diantara atau
diluar zone operasinya.</span></div>
<div class="MsoBodyText" style="line-height: 115%; text-indent: 1cm;">
<span style="font-size: small; line-height: 115%;">Prinsip dasar dalam proteksi jarak
adalah bahwa impedansi yang dilihat oleh rele ke suatu titik pada saluran yang
diproteksinya selalu lebih kecil daripada impedansi penyetelan rele (Z<sub>setting</sub>)
yang telah ditetapkan sebelumnya jika gangguan terjadi di dalam jarak proteksi
yang telah ditentukan maka rele akan bekerja. Sebaliknya jika gangguan terjadi
diluar jarak tersebut, maka rele tidak akan bekerja.</span></div>
<div class="MsoBodyText" style="line-height: 115%; text-indent: 1cm;">
<span style="font-size: small;"><span style="line-height: 115%;">Untuk memproteksi suatu saluran
transmisi, maka proteksi dengan rele jarak dibagi menjadi tiga zona proteksi
yang disebut karakteristik tangga proteksi jarak atau karakteristik
waktu-jarak, hal tersebut diperlihatkan pada gambar 2.4. Rele pada zone 1
meberikan perintah tripping dengan segera untuk semua gangguan pada jarak yang
merupakan daerah proteksinya (sekitar 80-85% dari panjang saluran). Karena
adanya ketidaktelitian pada trafo pengukuran, rele dan data-data hantaran, maka
jangkauan zona 1 rele jarak tidak diset 100% dari panjang saluran. Sisa saluran
(15-20%) dan untuk sekitar 20-30% saluran berikutnya diproteksi oleh rele pada
zone 2 yang beroperasi dengan waktu tunda. Zone 2 juga merupakan proteksi
cadangan bagi zone 1. Dan setelah beberapa saat waktu tunda maka jangkauan rele
jarak diperluas ke zone 3 yang hanya diperpergunakan sebagai proteksi cadangan
saja. Waktu tunda untuk zone-zone tersebut dipilih berdasarkan koordinasi
dengan peralatan proteksi lainnya.</span></span></div>
<div class="MsoBodyText" style="line-height: 115%; text-indent: 1cm;">
<span style="font-size: small; line-height: 115%;">Skema proteksi jarak lengkap
diberikan pada gambar 2.5 dimana saluran merupakan saluran interkoneksi
sehingga arus gangguan merupakan konstribusi dari kedua sisi saluran.</span></div>
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" /></span></div>
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<span style="font-size: small; line-height: 115%;">Gambar 2.4.
Karakteristik waktu-jarak</span></div>
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" /></span></div>
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<div align="center" class="MsoBodyText" style="line-height: 115%; text-align: center;">
<span style="font-size: small; line-height: 115%;">Gambar 2.5. Skema proteksi jarak
untuk saluran yang disulang dari kedua sisinya</span></div>
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<div class="MsoBodyText" style="line-height: 115%; text-indent: 1cm;">
<span style="font-size: small; line-height: 115%;">Proteksi jarak biasanya dilengkapi
dengan gelombang pembawa (<i>carrier</i>)
untuk menghindari terjadinya waktu tunda jika terjadi gangguan pada salah satu
saluran. Tujuan dari pemasangan alat pengirim sinyal dengan gelombang pembawa
adalah untuk mempercepat reaksi rele jarak yang terletak di sisi lain sehingga
tindakan untuk memisahkan tempat yang terganggu dapat dilaksanakan dengan cepat
dari kedua sisinya.</span></div>
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<span style="font-size: small; line-height: 115%;">Dari gambar 2.5 terlihat jika
gangguan terjadi di F, maka gangguan tersebut akan diisolir rele jarak di A
pada zone 1. Sedangkan arus gangguan yang masih mengalir dari saluran sebelah
kiri akan diisolir oleh rele jarak di B pada zone 2 (dengan waktu tunda).
Dengan adanya sistem gelombang pembawa, maka rele jarak A yang memberikan
perintah trip pada PMT dan sinyal intertrip ke ujung saluran (gardu lawan)
sehingga rele jarak di B juga dengan segera mentrip PMT di B tanpa menunggu
waktu tunda zone 2.</span></div>
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<span style="font-size: small;"><b><u><span style="line-height: 115%;">Jenis-Jenis Rele Jarak</span></u></b></span></div>
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<span style="font-size: small; line-height: 115%;">Rele jarak diklasifikasikan
berdasarkan pada karakteristik polaritasnya, jumlah input yang dimilikinya dan
metoda perbandingan yang dibuat. Jenis yang umum membandingkan dua kuantitas
input dalam masing-masing besaran atau phasanya, untuk mendapatkan
karakteristik yang mungkin berupa garis lurus atau lingkaran jika digambarkan
pada diagram R-X.</span><span style="font-size: small; line-height: 115%;"> </span><span style="font-size: small; line-height: 115%;"> Jenis rele jarak pada dasarnya
terdiri dari :</span></div>
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<span style="font-size: small; line-height: 115%;">1.<span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: "Times New Roman"; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;"> </span></span><span style="font-size: small; line-height: 115%;">Rele Impedansi</span></div>
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<span style="font-size: small; line-height: 115%;">2.<span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: "Times New Roman"; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;"> </span></span><span style="font-size: small; line-height: 115%;">Rele Reaktansi</span></div>
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<span style="font-size: small; line-height: 115%;">3.<span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: "Times New Roman"; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;"> </span></span><span style="font-size: small; line-height: 115%;">Rele Admitansi</span></div>
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<span style="font-size: small;"><b><i><u><span style="line-height: 115%;">Rele Impedansi</span></u></i></b></span></div>
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<span style="font-size: small; line-height: 115%;">Rele ini mengukur jarak dengan
membandingkan tegangan dan arus yang dirasakan oleh rele itu pada saat
terjadinya gangguan pada saluran yang diamankan. Jika perbandingan tegangan dan
arus (V/I) yang dirasakan pada saat terjadinya gangguan mempunyai harga yang
lebih kecil dari harga impedansi saluran yang diamankan, maka rele akan
bekerja.</span></div>
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" 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" /></a></span>
<br />
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small;"><br /></span></div>
<div align="center" class="MsoBodyText" style="line-height: 115%; text-align: center;">
<span style="font-size: small; line-height: 115%;">Gambar 2.6 Karakteristik kerja rele
impedansi pada bidang R-X</span></div>
<div align="center" class="MsoBodyText" style="line-height: 115%; text-align: center;">
<span style="font-size: small;"><br /></span></div>
<div align="center" class="MsoBodyText" style="line-height: 115%; text-align: center;">
<span style="font-size: small;"><br /></span></div>
<div class="MsoBodyText" style="line-height: 115%; text-indent: 1cm;">
<span style="font-size: small; line-height: 115%;">Pada gambar di atas</span><span lang="EN-US" style="font-size: small; line-height: 115%;">,</span><span style="font-size: small; line-height: 115%;"> harga perbandingan V dan I
dilukiskan sepanjang vektor impedansi Z. Karateristik kerja rel</span><span lang="EN-US" style="font-size: small; line-height: 115%;">e </span><span style="font-size: small; line-height: 115%;">jarak impedansi merupakan lingkaran
dengan jari-jarinya merupakan Z setting. Daerah dalam lingkaran merupakan kopel
positif sedangkan daerah diluar lingkaran merupakan kopel negatif, dimana rele
tidak akan bekerja. Setiap harga Z lebih kecil dari radius lingkaran, rele akan
bekerja dan untuk harga Z lebih besar dari radius lingkaran, rele tidak akan
bekerja tanpa membedakan sudut fasa V dan I.</span></div>
<div class="MsoBodyText" style="line-height: 115%; text-indent: 1cm;">
<span style="font-size: small; line-height: 115%;">Dari karakteristik ini terlihat bahwa
rele akan bekerja untuk semua harga impedansi di bawah impedansi setting, tanpa
membedakan arah, maka rele akan juga akan bekerja untuk daerah dibelakang
pengaman atau diluar pengaman. Untuk membuat rele hanya bekerja pada daerah
pengaman maka rele harus dilengkapi dengan elemen pengarah atau elemen arah
daya.</span></div>
<div class="MsoBodyText" style="line-height: 115%; text-indent: 1cm;">
<span style="font-size: small;"><br /></span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small;"><b><i><u><span style="line-height: 115%;">Rele Reaktansi</span></u></i></b></span></div>
<div class="MsoBodyText" style="line-height: 115%; text-indent: 1cm;">
<span style="font-size: small; line-height: 115%;">Rele jarak tipe reaktansi bekerja
berdasarkan elemen arus lebih yang kopelnya dibandingkan dengan kopel yang
dihasilkan oleh kumparan arah. Salah satu prinsip rele ini adalah tipe induksi
seperti gambar dibawah ini : </span></div>
<div align="center" class="MsoBodyText" style="line-height: 115%; text-align: center;">
<span style="font-size: small;"><img alt="" src="data:image/png;base64,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" /></span></div>
<div align="center" class="MsoBodyText" style="line-height: 115%; text-align: center;">
<span style="font-size: small;"><br /></span></div>
<div align="center" class="MsoBodyText" style="line-height: 115%; text-align: center;">
<span style="font-size: small; line-height: 115%;">Gambar 2.7. Skema rele jarak tipe
reaktansi</span></div>
<div class="MsoBodyText" style="line-height: 115%; text-indent: 45pt;">
<span style="font-size: small;"><br /></span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;">Kopel yang dihasilkan oleh kumparan P
dan kumparan R adalah :</span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;"> T<sub>r</sub> = k<sub>r</sub> I V sin </span><span style="font-family: Symbol; font-size: small; line-height: 115%;">f</span><span style="font-size: small; line-height: 115%;"> (2.5)</span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;">Kopel yang dihasilkan oleh kumparan O
:</span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;"> T<sub>o</sub> = k<sub>o</sub>
I<sup>2
</sup> (2.6)</span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;">Pada keadaan seimbang/kerja :</span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;"> T<sub>o</sub> ≥ T<sub>r
</sub> (2.7)</span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;"> k<sub>o</sub>
I<sup>2</sup> ≥ k<sub>r</sub> I V sin </span><span style="font-family: Symbol; font-size: small; line-height: 115%;">f</span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;">Jika kopel Tm diabaikan, maka :</span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;"> (2.8)</span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;">dimana Z sin </span><span style="font-family: Symbol; font-size: small; line-height: 115%;">f</span><span style="font-size: small; line-height: 115%;"> = X,
dan X merupakan reaktansi dari rele, sehingga :</span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;"> (2.9)</span></div>
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<span style="font-size: small;"><img alt="" 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" /></span></div>
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<span style="font-size: small; line-height: 115%;">Gambar 2.8.
Karakteristik kerja rele reaktansi</span></div>
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<span style="font-size: small; line-height: 115%;">Karakteristik kerja rele adalah bahwa
semua impedansi yang terletak dibagian atas karakteristik ini mempunyai
komponen X yang konstan. Ini berarti bahwa komponen resistan dari impedansi
tidak mempunyai pengaruh terhadap kerja rele. Rele akan bereaksi secara
sendirinya ke komponen reaktansi. Titik di</span><span style="font-size: small; line-height: 115%;"> </span><span style="font-size: small; line-height: 115%;">bawah karakteristik kerja apakah di atas atau di bawah sumbu
–R akan terletak didaerah positif. Pengaruh kontrol pegas akan diperoleh lebih
pendek dari karakteristik kerja terhadap sumbu R dan melebihi harga arus yang
terendah. Pengaruh ini dapat diabaikan pada kerja normal dari rele reaktansi.</span></div>
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iUFpKVFmpnTsp4t7Kbz2gsibGxsbGxsfJN3Ji5FszWmP//wf59f9CofBQCI31SSiFGzYLvEjV7U1c4mE30eFD1wI1M9M/LTgt1jOxdfpqM1Ga0jL2MY2g6+D8K9XEh6Og6elYNdiQY6bm09rTHevu4e9ro/Gtvb0ZwDS1qqE5mkBGkNJJvjGWHBHh4Ot/9m+mjoVTzVmhle9qgy39vFmYLXN7fNmRwvtdB1bnzV5K7n3PFeNXcaHo93584dGo2Wn5+vkgKlmJmZXb582dvbW+6VzeIId0Zo7evXz5ztaNENx90A90lxkktjNHQI7u4e6VW9Ml/VEEtjeOPlNpah7R2ZOC2dsiEhWG6kOKSuAW62Pa2wpZ0TGNX4crImIya5YvBVc5pXVMvsUDHD4yEAoC8J/zOaHhASwrLWNqekdnaVuAU3COaehbj6+YW5GV7+2ZjskVjzWvC2Jei+r/QeJ5l9FuHh7xvmqXfhTmZLd3JYZEXnzIuaXKabnwfdWN+E/WygxsWjRAg2Mx0pD8e4SjecLEKhMDs7+7vvvrt69Wp4eLhgl2MWi0Kh6HR6Z2en3CubZZzgsNwhAJaD7zuGVk4c80KfFCf2SJYf4RteIP+nEr4ZflpXV1dXV9fxYpwnAQCAzbFSK5uETSDpT2Ze1fXpmWih69hmPc4l/FMnvamd7RFY0fWqOD4oKv95T00sM7R5cTgPc9ehtK0xkvCP//vewDPncaE3VsM0orUl39GzaqE/+Uc9n97eEtPvL94woEUWDa1P1HjYuUtn+sWvsq6gnDr7qk1/uMauaOb4BpU/fp4WZGsZXlnPsbl+16PjWTmFnrUB3scTrYtV2pvC4/FMJrOgoAC1S0JCgrRzr1yBGAzm/XvIARVhfYzDhe9+RqHumt6PG14/rpmfFCf2SNb7uKb2CaxgAvzFFzm5zWsAALCexXYr6J59XuSOJ9H8gxNezb1uqnw0MDX/oq2++fnMzGBrecPYu9ESM5QlxQbvWtA21pJPsbS0dXdJS6kcGOorrRoQg9k0R7IVyznM0zUqrqj5xbvt94NVhVXvdq72rtCTbk139HT1bnk23FJT3zuz+m6ggmFlSfRwTYgpGBwfLCl7ug022/JyX7xTZec/LCxMOg+zuktcXJyFhYWFhYWHh0dgYGBgYKBCUTIOHlbeLI3x845vWV1dQ/ovivIbnId5051z36v8pGuhMIcMK5eXl0unLIODg013yc7Onp+fn5+fX1hYgHzXIcKUPwiPylc+ksOnzG9QGBGfu7q2dSKz9cchICAAzjxM3y7h4eG6urq6urr6+vqZmZnFxcXV1dWyOY2MjMbGxqDKkPA2Nza4yJOYMvwGhflICQwMVC7ypUgk8vHxodPpdDrdcZfKykorK6vJyUlVV/NTBxHm5JFIJAMDA2fOnDn+fpjS0tKCgoKCgoLAwMC//OUvdnZ2Gxv7d3QjHAdEmJOHx+PhcDgGg5GTk6OqMkUikXTYzd3dXVVlIgBEmNOASCTKycm5cOHC9evX5+bmNjY2NjY2hMLjLiTQ1tZGoVDd3d0qqSSCFESY0wKZTLa3tycSidJJGCcnJ+lBYrOzSkbW1NHRqaurU20lERBhTguhoaHJyckCgYDH4/F4vLa2NukpBnQ63WuX9fWjD5/aA4PBTE8jy15UDCLMaeGgeZjR0dGkXSwsLAwNDQ0NDV1dXaempqampg5RCNkPow4QYU4LcOZhpqenh4eHh4eHq6urDQwMDAwM6HR65i77FiYjwqgDRJjTgp+fnxLzMP39/axdHBwc7Ozs7OzsAgICRCIRIow6QIQ5eSQSSV9f39dff33MeZienp6KioqKioqMjAw0Gv3ll1++fftWVZVEkIIIc/LweDwCgeDk5JSdna2qMpeWltBo9AFLYxCUBxHm5BGJRDdu3PjrX//6/fffm8Kgq6tLctDhODJgMBjkkUzlIMKcCqampmxtbZlM5lMYmJmZwTmeDunDqANEmNNCSEhIcnIynJwYDAYR5qRAhDktHB5maXR0dO8osrt371ZVVUl/PmBPJQCnVRgxf+PN5NjQ0NDo9PxJxstSFkSY0wKkMAUFBYmJibGxsVgsdu8osj/96U+amprSn6lUqvRYsoGBgX3vPZXCSAYeBl+7fNPIyOjmv1DhRSPKRig9MT4tYVaGaj2JRKINq+jFqQvY5e/vvxeXbHZ2lkQiWVtbu7u7e3l5hYaGyuY0MzN7/XonLtTQ0JB01QyDwSASibGxsTweT/rSqRRG3JoX6RXfCwBYbYii0QPfqCpW1YfiExJma6rJ2QobU9DYWMIxsiTVDqom5ouq8Pf3T05OFgqF7u7u2tradXV1jY2NkDkxGIz83+zdu3eNjY3x8fFaWlpNTU0AACMjo1MoTHdhmKVtVGvbk8IIlptvvlqCiKqTT0iYgeooS/+dTbw13m7szM5T9Tzg5+cXHx8fERGRm5sLGSt5D0hh9lhaWmIymU1NTQQC4fSFipW8KPK/fkXbDPOvr86i2z7C89E+IWG6CgNMk55Jf36eEBCaVqeOiK9KExMTc+7cuX378iE5XBgAwNramouLy+9//3slDslQM+Lm7DA3znMANvPprIDU5i3hRxZ84RMS5nVrEt4+egMAADZjbUmc0uFT9bficrkTE7Bi6h0pDABga2uLRqPNzc2pomoqRDzQVJxU0AsA4A1V2ts5dc19ZLE4PiFhxOvjGT4WeAsajYAz9mQPL58qXxQAjjAIauITEgYAAPjv2spLS8sfvzldHX7FQIQ5QT4xYX4TIMKcIIgwHx+IMCcIIszHByLMCYII8/FhYmICczwNQeUgwnw0jO1y7969uro66c8rKx/h5N/HDCLMaWd8fDwtLS0oKMhglz/+8Y+3b9+W/uzg4JCWlnbSdfyE+OiFqaysZDKZ8ukPHz6k0+klJSX70vPy8hwdHWtqavalSyQSR0fHhoaGfelCoZBKpT558kSFdYaDQCBISUmxsbGh0+nu7u65ubl7L5mamu49kvX397u4uNja2trY2AwODn7gStbV1dHpdBqN1tvbK5teVlYmTR8eHpZNz8nJcXR0pNFo8gHTXFxcqFTqu3fvZBOFQiGDwaBSqQoFZFMrp0IYiUQyODjYrjjR0dF6enoUCsXIyEg2PSQkBIPBWFhYXL58WTbdx8fHwMDAw8Pj1q1bISEhe+nPnz/HYDA0Gu3mzZvR0dGybykpKfn8889v376dnJysRA2lvHjxorOzE35Yve7ubi0tLTabXVtbOzOz/9gpDAaz7x+xtbW1traWTqf39fUp2vhCobCvr6+3t1fRD/X06VMtLS0DA4OrV6+amZntpff09Ny4ccPc3PzSpUu2trayjfz3v//dxsbmm2++YbFYskXV1dX95S9/+fOf/+zv7y+bXlJS8r//+79ffPFFVFSU4q3+q6ouLS0p2jKQnAph5ufnv/nmG7ziXLly5dy5c3Z2dsbGxnuJFhYW33///d/+9jc7Oztzc3PZ9G+//fby5csUCgWPx5uYmOy9dOHChYsXL9rb25ubm5uamu6lW1lZ/elPf8JisTgczszMTIkaWlhYkMnkP/7xj/fu3SsrK4PTGm1tbVQq9ZAIsQeNkr1+/ZpMJj9//lyhxudyudKIAhQKxcrKCv5Hu3bt2tmzZ6U3N9l2/vHHH//2t7/Z2tqSSCTZ9MuXL1+6dMnOzo5IJMqmk8nkP/zhD2g0mkAgyKbj8fjPP/8ci8XKpyvK9evX3dzcFGqWgzgVwoyPjxsZGSnxxqqqKsiGyMrKCgsLk0/ncDiJiYny6SEhIQf1BExMTA5fO3wk1dXVgYGBYjGshez19fUUCmXfk8k+DhlWnpycJJPJPT09CtVwbm6OxWLR6XSF3vXw4UNXV1f59MzMzODgYPn0mJgYyC2l9fX1QUFBkJcwNjbmclWwKKOyslLRT3cQp0KYiYkJAwMDJd5YUFBw//79fYnj4+NmZmbyT70vXrywsLCQPy9ldXXV1dX14cOH8uX7+fmlpqaKRMrvA8jNzXV3d9/ehrUb98mTJ46Ojmtra4dnO3weZnZ21tbWVn4D5uEsLS0VFRXRaLTFRbhb6/Ly8hgMhnx6YmKip6enfHpYWNi+nXBSmEzmQd9W+vr6SsdilwXy/0Q5foPCDA0N6evry2fu7u7GYrHy6fX19VZWVpDl02i0wsJCJSompayszNXVFb5v2trar14dffTkkROXExMTJBLpxYsXMK+7R1NTE4VCWV5ehpP5IGFSUlIg7zwRERGBgYHy6d7e3vHx8ZCX0NXVVckOBUSYHSAbYnp6+t69e/KZe3p6TE1N5dMbGxutra0hy3dycsrIyFCiYgCAhoYGKysrmI9zfD4/NTU1KioKTn44M/3T09NGRkZK9HQbGxuJRCKcnJDCTE9P29jYTE1N7UsfGhoik8ny//18Pt/DwyMrK0u+fA6HExMTw+erYNcSIswOkA1RXFzs6+srn/nVq1e6urry6R0dHRgMRj59dnaWwWC0t7crUTGJRMJkMvPz82Hm7+np0dXVhROeD8BeGuPl5aXE7ZHH4xGJRDh3J0hhBgcHIW/vnZ2dJiYm8unNzc0kEgny9Cg7O7vi4mJYlT4KRJgdIBvi3r178p1miUTi6+tbXr7/OHI+n+/u7l5fXw9ZuIODgxK1AgAEBAQoNJ/IYrHkp4YOAqYw8/Pzt2/fhl+HPcrLyy0tLY/MBinM5OQkGo2Wz/z06VMcDief3tDQQCAQIMtnMBiQdx4lQITZAbIhDAwM5B8JxGKxpqbmXkSVPTY3NzU1NSELLy0tVU6YhYUFY2NjmD0BAMDExATkt+9BwBRGIBDk5uaGhoYqOuu3sbEREhKSn59/+LGBkMI0NzdTqVT5zK9evdLT05NPf/LkCeRnX1tbg5xfVg5EmB0gGwKFQkEet41CoeTD3nG5XF1dXcieQ2VlJcyn+X24ubmlpqbCz08gEORXGByCQquVra2tKyoq4Be+h7a29vz8/CEZIIXR09OTn2mVSCTx8fHyA/pCoZDNZkPeRkpKSmg0muK1hgYRZgf5hsjIyAgNDZUXgMvlQnaCJRLJnTt35Af719bWHBwcXr58qWiVhEKhq6urQuchW1tb19bWws+vkDC2trbKCYNGo5UQRl9fX35Bg1gs1tDQgLy9a2hoQBZeWVlJIpEUrPKBIMLsIN8QNBotLy9PPqezs3NBQYH87OHz588dHBzk50kWFxchh9qOpLGx0dbWFubECwBgdnaWQqEoND2vkDBkMrmqqgp+4XtoamrKz1nJAimMjo6O/NYDiUSiq6srf3vf2tpCoVDy324CgSAuLk6J46UOAhFmB/mGcHV1hextk8nkyspK+XRTU9OOjg759JWVFRQKBXPYSpbq6mqFvhrj4uIgp/kOQSFhiESicj0BDodzeHB0eWGqq6s9PT0hJ151dHTkp0T5fL62tra8MO/evdPW1laizgeBCLPDvobY2tpisVilpaXyOe3t7SHHWC0tLaVxIvfh4uKi3JNMU1OTmZkZ/PxJSUkeHh4KXUIhYSYmJohEohKrfUdHRyFH4feQF8be3h5yJD00NDQlJUV+CMHHxycvL0/+tr+4uKinp6fEt9VBIMLssK8hqqqqbG1t5f8Ar1+/ptPpkI89FhYWkGPKBgYGSnRg+Hx+aGgo5DPhQahbGACAlpYW/CG7Pfr6+iDnefeQF4bFYqWnp8vnJBKJkAEKTUxMIG/vXC73zp07iDAHoiphKioqbG1t5bOlp6c7OzvLpzc2NrJYrIWFBfmXMBhMd3e3ovXh8/lhYWGye1eO5DcjjFgsZrFYkKcO2tvbQ05BWllZQd7e2Ww2pHhKgwizw76GaGhogJwdy83NhdxkFhkZ6e/vL58+NzdHIpH27TmBiaKPZDExMV5eXgpdQiFhxsfHSSTSB3gka2xspFAom5ub+7K9f/+eSqW2tLTIl4DH4x89eiSfjkajVbsZDhFmB9mG4PF4AQEBkB2YwsJCyNXdB62rDehCN2UAABFsSURBVAwMjI6OVqI+AICqqiqFOv1Pnz5lMBh7x1fA4cN0+mNjY1NSUg7JsE+Yhw8f2tvby2fLyspisVjy6b29vY6OjpDRPLBYrKI7FA4HEWYH2YZYXl6+c+eOfJ7FxUUymSx/nrBIJIqJiQkPD5d/S0hISGRkpBL1AQAsLS2xWCyF5lUIBAKcGOR7nM5h5fr6esgFNTk5OZDCREZGBgQEyKdzuVw8Hq/EUutDQITZQbYhVlZW0Gi0/FDM9PS0jo6O/HtHRkZMTU0hF8MetBAdJgwGQ6GFZKampm1tbfDzKyqMfGADONy9e/ft27eHZJAVRjpzArlKv7i4GPLOk5CQ4OPjI58eFRUVHh5+nD1I8iDC7CDbEFwuV0tLS16Ygwb1BwcHjY2N5dOnpqbodPpxvuG6urocHBzgdxsePXrk7OwMf1AIvjDPnj2jUCgKPe9JKSoqCggIOHy3o6wwy8vLkPO8KysrTCYTMoTIQcKEhIRA7pY9DogwO8g2xPDwsLW1tfw307Nnz2xsbOTfOz09DSlSR0fH4aNDcCAQCArtC8BisfIPjQcBXxg/Pz8lni1bWlpMTU2PXKwgK8wht3ctLS35946Pj1tZWckvKt/a2vLz81N6D9JBIMLsINsQOByus7NTPo+xsTHkNsb09PSoqCj59GfPnh1fmJGREYXmqhsaGuCPrcEUJicnJyQkBH4dpGxvb3t5eRUVFR2ZU1aY9fV1HR0deWHm5uYgh9pevnwJ+Rfv7OyEHOc8JogwO8g2hKmpaVdXl3weQ0NDyE+oqakJeWZ3W1vbQTs04MPlckNCQuAvwVxaWvLw8KiqqoITKwOOMHw+H4VCHd4JgWR0dBSm6rLCzM/PGxkZyQszMTEBuS18YmIChULJpz958kShQXmYIMLsINsQWCy2tbVVPo+enl5/f798OhqNll9XKxKJTExM5LfTKIFIJNLT0/Pz84OZn8fjaWlpwdnCDkeY8PBwJbrOb968sbe3h2wueWSFsbOzgzzC1traGnL+t6qqCnLff39/P+T+s2OCCLPDXkM8efLEyclJPsJIU1OTs7MzZCQUFAoFKYampqaq4iw+fPgQh8PB36ickpICGVdlH0cK4+bmZm1trei4xdTUFJlMhrxLQyIrDBaLffr0qXwefX19yINptbW15TswYrFY0YVFMPmtCTM+Pg554z6Smpoa6bqS6OjohIQE+Qy+vr4FBQXy6ampqZCLL7hcLuQIwXGIioqC0yWQEhMTExQUdHiQpEOE2d7e9vb2DgsLU3SZwsTEhJ+fH/zYnACAyspKd3d36c8EAgGySubm5pCPhVgsFnIIDnIC4PjU1NRABrhRglMhzPT09NmzZyMVx9zc/MaNG5GRkRoaGjdv3txL53A4CQkJMTExmpqa+vr6e+lxcXHS9CtXruDx+KioqL2XEhMTY2Njr1+/bmFhwWaz910oKSkpNjZWiRrGxMRERET8+c9/ZrPZMFvjwYMHWlpah+zBPEgYsVjs7OwMuZrrELa3t21sbD777DMCgRAfHw//o+FwuOvXr0t//vrrr+3s7GSbKy4uLjEx8dy5c/fv35dN53A4SUlJX3/9tYeHx77GT0hI+Oqrr/z9/eWvlZycrHDTy4DBYJQOz7CPUyGMNPB2sOJgsdirV68GBwdHRUVFRUXtpWtpaV26dMnFxeXq1atoNHov/ebNm1euXHFxcfnhhx+wWKxsUV9++SWFQrl8+bKlpaX8hc6ePWtlZaVEDYODg0NDQ2NiYhR60tja2nJ1dTU3Nx8fH19dXd33Kg6Hk90GLBAIVldXc3JytLW15aN8HAmPx+NwOHFxcWw2W6HPhcFgfvrpJ+nPsbGx4eHhso2Jw+H+/ve/o9HosLCwvfTPP/+cSCSeP3/exMQkNDRUNr+Dg8NXX31lbW0dEhKy70Le3t7/8z//4+/vr3DT78Jms/eFS1eaUyGM0uw9ku1DLBbHxMQQCITo6GjZcSeBQBAWFkYgEOT3l799+9bCwuKgvfh2dnYwu8KqYmtrq62tDY/Ho9HopKSkahmuXbuWkJCw96uTkxMajQ4KClJiefVxqKqq2nsk20dERISpqamWlta+KUsfHx8cDnfnzp19z5xv376lUCgaGhoHzbEqF0lYHXzcwhzemRMIoM+APyj9kCApVlZWkENw6kYkEgkEAjabTZbhyy+/NDY23vv1yZMnB30itXJQ5EspBw3QHZR+SOOvr6/r6urC3/WtVn7LwqiQkxIGEjwef3h4ig/D4cKoEEQYlfFpCnNKDoVFhFECRJgTABHmBEGEgQUijDyIMEqACHMCIMKcIIgwsECEkQcRRgkQYU4ARJgTBBEGFh+jMEVFRao6OhgSRBglQIRRGTk5OTExMfKh7+WBI8yDBw9+97vfwSlNaRBhlAARRmUEBQVdunQJzulfRwoTHR0dHx9vYmIyPj6u0jr+CkQYJUCEURl+fn45OTnz8/NkMrmjo+OQpSIHCbOxsbGxsREfHy8NIoHFYkdHR9VXYUQYJUCEURn+/v4cDgcAsLCwYGhoaG9vX19fDxkPGovFyoa3HRsbq6+vDwwMRKFQKBQqJiZGGoDG2NgYEUblIMLA4sMIs3ciikgkamtrI5FI9vb2HjJIt4IaGBiQyeS9RCqVSiKRiouLeTye7KFFiDDqABEGFh9YmD34fH6SDJaWloaGhl988UVERMRe4kELMRFh1AEiDCxOSph9TE9PDw8Pa2trQ544sI9TJIxore9xZU5mZlb+owU+AGC9q7o4Mye/pLg4Nzuzum1w/1l+vwYRRmXAFkYiEkm3kYl39mNIxCKRCP75I6dEGCkmJiZwgtufImGWm3D/ukN0YtFNjIixzRtgsTQ2kGWt8+0/fjR3YHHy2vZH/P81iDAqA44wWwvd/kRdFEozIKW+vSzBCKVz619Xf9bQ1jdx6ZiDu+/qAwjDZrNhRnzU09M7PEqGlFMkzEKDk3MOAABs1htYhO0ExXjf7MmOhRN0AxFGZRwtjHgxjo7zy36ytDSU4ObfOLCyvPwmyRvnUTK0vLLOh32PUbcw29vbmpqaaDQ6HAZ0Oh1OhL5TJMxyK0kH6xIS7m+HxwVVSI/AlIyWO/kHv4CxFGF9fR2NRqs2PLnSGBsb/6aFma/HMaOGVgEAQCjeFPABAFslMdTIFsXWjKhVGD6f7+fnp6GhgcPh2Gx2xFHA3G55uoRBYZ0DwtkxeRPrO19S8IXZ2NjQ1taenZ19fwrQ0NA4zmFPp16Y2RqMC2dM9lhf8VphFCXi8dGdZlnUKsz29jadTjcxMYEMBqk0p0iY+VobUtTcr9MkQ0W2rp7PIEIs7kcoFH733XcoFAp9Crh9+/Z7qAjDMDn1wghngsgWcY3TAGzUJsXXvlgCEm5+BDm0QbE98ep+JFtaWrpy5cq1a9c8PT2ZTCaTyYQfL/MgTpEwmxNVFR2L2796AJa8H6x+3Dx32IEaO0j7MDweT3wKUKqp/s2pFwaAd/3pFj9rGhhoool+fVMbAGyVJ7rEt8H4ZpPhA3T6o6KiUlJSqqqqsrOzs7Ozg4KCDHaprKwcGhpS9NH5FAlzPKTCnEhkHJXzEQgDAOAuzk1Pv9nY6TRKhPxt+N19KR9mWHnfCV7Tu7i6uhoZGRkZGbHZ7MTExMTExLq6uiML/I0Jc0pGyY7JxyHM8Tkl8zDx8fE+Pj4+Pj4uLi7Wu7S2tm5tbW1tbe3LjAhzCkGEURmRkZHSxZdwEIvFjbswmUzpssusrKzm5ubm5ua+vj4AAB6Pn5ubO7IopUGEUQJEGNXA5XJ/+eWXgwLVHo5IJNrc3Nzc3AwODpbec2xtbX19fc+dOwdz6YByIMIoASKMCuDz+cHBwVpaWgqdvXwIQqEwLi7uxo0bVlZWKj8vcg9EGCVAhFEB29vbP/30k4GBQWFhoQqLtbCwwOPxkEeBqwREGCVAhFENsbGxt27dunv3roODg4ODgxIHhctz69Yt+AcGKgEijBIgwqgMDodDIBBKS0tLS0sJBIKurq6urq6dnV3vLvLjYIeDxWLVGrMcEUYJEGHgsNlbVxAbFRkZnfpy7sCtH35+fnud/rW1tYWFhYWFhZ6eHrNdXF1dpedpwezKI8PKpxBEGBgI+2loPYJzcLCTpaFz+hse9JzpkfMwzc3N0vO0AgMDra2t8Xi8o6Pj0tLSysrKysqK/KoNRJhTCCIMDHjPPZwfzAIAwKA5zvP5CvQydfgbyAAAz58/7+zsrK2tRaPR0kkYb2/vvTPJpHlwOBzkCcaqAhFGCRBhYCAcdMEamlPd3MgmGM+cuW3oO0xwcDD8ict/l71LZWXl3plkzs7Obm5uFy5cOM662iNBhFECRBgYCAZc8dauoQnpWWUTyxArCCUSCYlEOnv2bFZW1rFquUtFRUV6evp3332noaGhjmPvpSDCKAEiDAx4Tx3JAT0HL4/m8Xh37tyh0WgpKSlKXgIKCoVia2tLpVJVWKYsiDBKgAgDA9FiR/PT2bUDV6cLhcLs7OxLly6lpqby+Xw+n39I2Ev4aGlpodHozs7O4xcFCSKMEiDCqAw7O7tLly5Jt/WZm5u3tLS0t7e3t7e/e/dOuQK1tbUrKipUW0lZEGGUABFGZUgDXKytra2trb1+/drKygqPx0vHjoN2UWjuEovFItH7TxuIMCrD39//wYMH8umDg4Mxu1hZWWF3ycrKmp+fn5+fPyioHzIPcwpBhFEZAQEBR87DjI2N9e0SHh4uXT6jr6+fmZlZXFxcXFwsG7wch8Mhwpw2EGFURmBgoHLbV0QikY+PD30Xx13Onz8PJ6Ks0iDCKAEijAqQSCSWlpZnzpzJzs4+ZlHr6+sFu5w7d45IJG5sbKikkvIgwigBIowK4PF4WlpaDAZDtfMw9vb2DAbDzc1NhWXKggijBIgwKkAkEuXn51+4cCExMVF6iphKir13756urm53d7dKSpMHEUYJEGFUBo1Gu3jx4l44i/r6+oNOIIOJjo4OnGhMSoMIowSIMCojNDQ0KipKeopYYGAgiUTadwKZovJgMJjpaTjR8ZUEEUYJEGFUBuQ8jOwJZAwGw9DQ0NDQ0MzMbGBgYGpqampqSnqIHyTIPMwp5ISFKSwsdHJy+gAXsra2bmtrU+sljpyHWV1dHR4eHh4e7u/vx+Px0iiydDo9c5d96wCMjIwQYU4bJyxMaWkpi8X6ABciEokf4NhxJeZh+vv7WbtQqVT7XUpLSy0tLRFhThsnKczMzMyZM2f+67/+q7+/X60Xamho+M///E8cDreysqKO8iUSSW9v79dff52ZmXmccp49e1a5S1BQ0BdffAHn3CWlQYRRgpMU5vr16//93/997ty52tpatV4oKSnpwoULpqamlpaW6iifx+OZmpo6OTmpdh4GjUarJFzTQTx8+NDR0VF95e+BCKMaysrKvvzyy/Pnzzc2Nqr1Qjk5Od9+++0XX3yhpqcykUhUVFR0/vz5uLg4VR2Utby8rKen19XVBflqQ0OD6bH55z//qdoToA4CEUZl5Obmuri48Pl8tV5la2uLQqGoW0snJ6fvvvtOhWdl/eEPf7h16xbkSy4uLk+Pjb+//4cZcUGEQYAgJCQkNjZWhWdlGRkZjYyMqOMYLSkVFRVMJlMlRR3O1taWvr7+KTkU9pggwqgMPz8/1QYOV+vyfolEkpycbGFhoabyZVlaWrp+/bpaI+B8MBBhVIaPjw8ajU5UHX/9618nJyfVVNvNzc3f/e5358+fz8rK4vEODOd5fGZmZjQ0NP7xj398mBE5dYMIozIGBgaCgoJ8VEdMTIz6nvs3Nzf/4z/+48KFC3FxcVwujJNdlSUjI+Ozzz774YcfyGSy+q7ywUCE+UQRi8XDw8NdXV3q7lqsra11d3fr6elNTU2p9UIfBkQYBAQFQIRBQFAARBgEBAVAhEFAUABEGAQEBUCEQUBQAEQYBAQF+P+HAwO8yLrJ/wAAAABJRU5ErkJggg==" style="cursor: move;" /></a><span style="font-size: small;"><b><i><u><span style="line-height: 115%;">Rele Admitansi (mho)</span></u></i></b></span></div>
<div class="MsoBodyText" style="line-height: 115%; text-indent: 1cm;">
<span style="font-size: small; line-height: 115%;">Rele tipe admitansi bekerja
berdasarkan perbandingan arus dan tegangan yang merupakan admitansi dari
saluran. Skema rele admitansi hampir sama dengan rele jarak tipe reaktansi,
yaitu membandingkan kopel yang dihasilkan kumparan tegangan dengan kopel yang
dihasilkan kumparan arah. Skemanya dapat dilihat pada gambar dibawah ini :</span></div>
<div align="center" class="MsoBodyText" style="line-height: 115%; text-align: center;">
<span style="font-size: small;"><img alt="" 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" /></span></div>
<div align="center" class="MsoBodyText" style="line-height: 115%; text-align: center;">
<span style="font-size: small;"><br /></span></div>
<div align="center" class="MsoBodyText" style="line-height: 115%; text-align: center;">
<span style="font-size: small; line-height: 115%;">Gambar 2.9. Skema rele jarak tipe
admitansi</span></div>
<div align="center" class="MsoBodyText" style="line-height: 115%; text-align: center;">
<span style="font-size: small;"><br /></span></div>
<div align="center" class="MsoBodyText" style="line-height: 115%; text-align: center;">
<span style="font-size: small;"><br /></span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;">Kopel yang dihasilkan oleh kumparan O
dan kumparan P adalah :</span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;"> T<sub>o</sub> = k<sub>o</sub> I V cos (</span><span style="font-family: Symbol; font-size: small; line-height: 115%;">f</span><span style="font-size: small; line-height: 115%;"> - </span><span style="font-family: Symbol; font-size: small; line-height: 115%;">q</span><span style="font-size: small; line-height: 115%;">) (2.10)</span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;">Kopel penahan yang dihasilkan oleh
kumparan R dan pegas :</span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;"> T<sub>r</sub> = k<sub>r</sub>
V<sup>2</sup> + T<sub>m </sub>(2.11)</span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;">Rele akan bekerja jika harga :</span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;"> T<sub>o</sub> ≥ T<sub>r </sub>(2.12)</span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;"> k<sub>o</sub>
I V cos (</span><span style="font-family: Symbol; font-size: small; line-height: 115%;">f</span><span style="font-size: small; line-height: 115%;"> - </span><span style="font-family: Symbol; font-size: small; line-height: 115%;">q</span><span style="font-size: small; line-height: 115%;">) ≥
k<sub>r</sub> V<sup>2</sup> + T<sub>m</sub> </span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;"> <span style="position: relative; top: 19pt;"><br /></span></span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;">jika pengaruh pegas diabaikan :</span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;"> (2.13)</span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small;"><br /></span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;">jadi rele akan bekerja apabila : </span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;"> (2.14)</span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;">di mana : </span><span style="font-family: Symbol; font-size: small; line-height: 115%;">f</span><span style="font-size: small; line-height: 115%;"> = sudut
antara arus dan tegangan</span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;"> </span><span style="font-family: Symbol; font-size: small; line-height: 115%;">q</span><span style="font-size: small; line-height: 115%;"> = sudut yang dibentuk rele untuk
mendapatkan kopel maksimum</span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;">Karakteristik kerja dari rele jarak
tipe admitansi dapat dilihat pada gambar di bawah ini, di mana rele ini telah
berarah sehingga tidak diperlukan lagi rele arah tersendiri.</span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small;"><br /></span></div>
<div class="MsoBodyText" style="line-height: 115%;">
<span style="font-size: small; line-height: 115%;">untuk download document full <a href="http://www.4shared.com/file/xeIuU29U/Rele_Jarak__Differensial.html" target="_blank">disini !!!</a></span></div>
LSTDE UNANDhttp://www.blogger.com/profile/11111273583368529075noreply@blogger.com1tag:blogger.com,1999:blog-164918522892892465.post-5992519559061869272013-04-02T22:15:00.001-07:002022-07-20T22:19:40.803-07:00Trafo Arus dan Trafo Tegangan<br />
<b>Trafo Tegangan</b><br />
Trafo tegangan adalah trafo satu fasa step-down yang mentransformasi tegangan tinggi atau tegangan menengah ke suatu tegangan rendah yang layak untuk perlengkapan indikator, alat ukur, relay, dan alat sinkronisasi. Hal ini dilakukan atas pertimbangan harga dan bahaya yang dapat ditimbulkan tegangan tinggi. Tegangan perlengkapan seperti indikator, meter, dan relay dirancang sama dengan tegangan terminal sekunder trafo tegangan.<br />
<br />
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgwYJngwabDEHFmijNU6YIdqIs6d7UV_FNoWLtAyfaxKvxh-N3J0NnPo-xKcvDesQZCsLEUy95DzyMB8CnJY1QTOv6ylwyYRCdt90ZbwTGhkZhD23UzPiGytOv_A2DbBCp_DfoiSSbOg5U/s1600/general-electric-potential-transformer-61-1004-1.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img alt="Transformator | Trafo Arus dan trafo Tegangan" border="0" height="200" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgwYJngwabDEHFmijNU6YIdqIs6d7UV_FNoWLtAyfaxKvxh-N3J0NnPo-xKcvDesQZCsLEUy95DzyMB8CnJY1QTOv6ylwyYRCdt90ZbwTGhkZhD23UzPiGytOv_A2DbBCp_DfoiSSbOg5U/s200/general-electric-potential-transformer-61-1004-1.jpg" width="126" /></a> Prinsip kerja trafo jenis ini sama dengan trafo daya, meskipun demikian rancangannya berbeda dalam beberapa hal, yaitu :<br />
a. Kapasitasnya kecil (10 s/d 150 VA), karena digunakan untuk daya yang kecil.<br />
b. Galat faktor transformasi dan sudut fasa teganganprimer dan sekuder lebih kecil untuk mengurangi kesalahan pengukuran.<br />
c. Salah satu terminal pada sisi tegangan tinggi dibumikan/ ditanahkan.<br />
d. Tegangan pengenal sekunder biasanya 100 atau 100√3 V<br />
<br />
<br />
<br />
<br />
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgXMnMvD6emOA4mPWcE7OoS1CFlAByZvkepJn9OmKOvbwKrC25zffxX2P6mtdX1KoaEW3fgXHG4Ki3xIUyxS9c2SnQylXDpebNHreRSljNAzCKd17KnwlceG-pZSs3N3OFTdvCu80W5tC0/s1600/scrap-current-transformer-784347.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img alt="Transformator | Trafo Arus dan trafo Tegangan" border="0" height="200" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgXMnMvD6emOA4mPWcE7OoS1CFlAByZvkepJn9OmKOvbwKrC25zffxX2P6mtdX1KoaEW3fgXHG4Ki3xIUyxS9c2SnQylXDpebNHreRSljNAzCKd17KnwlceG-pZSs3N3OFTdvCu80W5tC0/s200/scrap-current-transformer-784347.jpg" width="178" /></a><b style="background-color: white; color: #222222; font-family: 'Times New Roman', Times, FreeSerif, serif; font-size: 14px; line-height: 20px;">Trafo Arus</b><br />
<span style="background-color: white; color: #222222; font-family: 'Times New Roman', Times, FreeSerif, serif; font-size: 14px; line-height: 20px;"> Trafo arus digunakan untuk pengukuran arus yang besarnya ratusan amper dari arus yang mengalir dalam jaringan tegangan tinggi. Disamaping untuk penguran arus, trafo arus juga digunakan untuk pengukuran daya dan energi, pengukuran jarak jauh dan relay proteksi.</span><br />
<span style="background-color: white; color: #222222; font-family: 'Times New Roman', Times, FreeSerif, serif; font-size: 14px; line-height: 20px;"> Kumparan primer trafo arus dihubungkan seri dengan jaringan atau peralatan yang akan diukur arusnya, sedang kumparan sekunder dihubungkan dengan meter atau relay proteksi. Pada umumnya peralatan ukur dan relay membutuhkan arus 1 atau 5 A.</span><br />
<span style="background-color: white; color: #222222; font-family: 'Times New Roman', Times, FreeSerif, serif; font-size: 14px; line-height: 20px;"> Trafo arus bekerja sebagai trafo yang terhubung singkat, kawasan trafo arus yang digunakan untuk pengukuran biasanya 0,05 s/d 1,2 kali arus yang akan diukur, sedang trafo arus untuk proteksi harus mampu bekerja lebih dari 10 kali arus pengenalnya. </span><br />
<span style="background-color: white; color: #222222; font-family: 'Times New Roman', Times, FreeSerif, serif; font-size: 14px; line-height: 20px;"><br /></span>
<span style="color: #222222; font-family: Times New Roman, Times, FreeSerif, serif;"><span style="font-size: 14px; line-height: 20px;">Untuk referensi lebih lanjut klik <blink><a href="http://www.scribd.com/doc/17289271/Trafo-Tegangan-Untuk-Proteksi" target="_blank">disini !!!</a></blink></span></span><br />
<span style="color: #222222; font-family: Times New Roman, Times, FreeSerif, serif;"><br /></span>
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<br />LSTDE UNANDhttp://www.blogger.com/profile/11111273583368529075noreply@blogger.com0tag:blogger.com,1999:blog-164918522892892465.post-651482405431362232012-04-14T08:51:00.000-07:002022-07-20T22:24:45.817-07:00Tahukah kamu dengan penemu bola lampu ?<link href="file:///C:%5CUsers%5CUSER%5CAppData%5CLocal%5CTemp%5Cmsohtmlclip1%5C01%5Cclip_filelist.xml" rel="File-List"></link><link href="file:///C:%5CUsers%5CUSER%5CAppData%5CLocal%5CTemp%5Cmsohtmlclip1%5C01%5Cclip_editdata.mso" rel="Edit-Time-Data"></link><link href="file:///C:%5CUsers%5CUSER%5CAppData%5CLocal%5CTemp%5Cmsohtmlclip1%5C01%5Cclip_themedata.thmx" rel="themeData"></link><link href="file:///C:%5CUsers%5CUSER%5CAppData%5CLocal%5CTemp%5Cmsohtmlclip1%5C01%5Cclip_colorschememapping.xml" rel="colorSchemeMapping"></link>
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<span style="font-family: "Times New Roman","serif"; font-size: 12pt;"><span style="color: blue; font-size: large;">Thomas Alva Edison</span><o:p></o:p></span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12pt;">Seorang penemu terbesar di dunia.
Bayangkan, ia menemukan 3.000 penemuan, diantara-nya lampu listrik, sistim
distribusi listrik, lokomotif listrik, stasiun tenaga listrik, mikrofon,
kinetoskop (proyektor film), laboratori-um riset untuk industri, fonograf
(berkembang jadi tape-recorder), dan kinetograf (kamera film).<br />
<br />
Ia anak bungsu dari tujuh bersaudara, lahir tanggal 11 Februari 1847 di Milan,
Ohio, Amerika Serikat. Buah perkawinan Samuel Ogden, keturunan Belanda dengan
Nancy Elliot. Sebagaimana umumnya orangtua, Samuel dan Nancy menyambut
kelahiran anaknya dengan suka-cita. Tidak ada hal aneh dalam proses kelahiran
anak ini. Namun setelah anak ini mulai bertumbuh, terlihat hal-hal ‘aneh’ yang
membuatnya lain dari anak yang lain. Bayangkan, pada usia enam tahun ia pernah
mengerami telur ayam.<br />
</span><br />
<a name='more'></a><span style="font-family: "Times New Roman","serif"; font-size: 12pt;"><br />
Setelah berumur 7 tahun, ia masuk sekolah. Tapi malang, tiga bulan kemudian ia
dikeluarkan dari sekolah. Gurunya menilainya terlalu bodoh, tak mampu menerima
pelajaran apa pun. Untunglah ibunya, Nancy, pernah berprofesi guru. Sang ibu
mengajarnya membaca, menulis dan berhitung. Ternyata anak ini dengan cepat
menyerap apa yang diajarkan ibunya.<br />
<br />
Anak ini kemudian sangat gemar membaca. la membaca berbagai jenis buku.
Berjilid-jilid ensiklopedi dibacanya tanpa jemu. Ia juga membaca buku sejarah
Inggris dan Romawi, Kamus IPA karangan Ure, dan Principia karangan Newton, dan
buku Ilmu Kimia karangan Richard G. Parker.<br />
<br />
Selain itu, ia juga anak yang sangat memahami kondisi ekonomi orangtuanya. Pada
umur 12 tahun ia tak enggan jadi pengasong koran, kacang, permen, dan kue di
kereta api. Sebagian keuntungannya diberikan kepada orang tuanya. Hebatnya,
saat berjualan di dalam kereta api itu, ia gemar pula melakukan berbagai
eksprimen. Bahkan sempat menerbitkan koran Weekly Herald. Suatu ketika, saat
bereksprimen, sebuah gerbong hampir terbakar karena cairan kimia tumpah.
Kondektur amat marah dan menamparnya hingga pendengarannya rusak.<br />
<br />
Kemudian sejarah ilmu pengetahuan mencatat nama orang yang hidup tahun
1847-1931 ini (meninggal di West Orange, New York, pada tanggal 18 Oktober 1931
pada usia 84 tahun), sebagai penemu terbesar di dunia dengan 3000 penemuan. Ia
bahkan pernah menemukan 400 macam penemuan dalam masa 13 bulan. *e-ti/tian dari
berbagai sumber<br />
<br />
*** TokohIndonesia DotCom (Ensiklopedi Tokoh Indonesia)<o:p></o:p></span></div>
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<br /></div>LSTDE UNANDhttp://www.blogger.com/profile/11111273583368529075noreply@blogger.com0Padang, Indonesia-0.95373 100.351997-1.2077529999999999 100.03614 -0.699707 100.66785399999999