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pcc-calculation.html
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<!DOCTYPE html>
<html lang="en">
<head>
<meta charset='utf-8'>
<meta name="viewport" content="width=device-width, initial-scale=1">
<title>Mikrotik LB PCC / Load Balancing PCC Calculation - BuanaNETPBun.Github.io</title>
<meta content='Mikrotik LB PCC / Load Balancing PCC Calculation - BuanaNETPBun.Github.io' name='description'>
<meta content='load balancing, pcc, lb, calculator, script generator, mikrotik, router, winbox, termimal, rsc, script' name='keywords'>
<meta content='index, follow, noodp' name='robots'>
<link rel="shortcut icon" href="https://buananetpbun.github.io/favicon.ico" type="image/x-icon">
<meta property="og:title" content="Mikrotik LB PCC / Load Balancing PCC Calculation By BuanaNET-Pbun">
<meta property="og:description" content="Mikrotik LB PCC / Load Balancing PCC Calculation By BuanaNET-Pbun">
<meta property="og:image" content="https://user-images.githubusercontent.com/42666125/157744801-f069c927-083d-4a2c-8526-1b67b08b54fc.png">
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<script async defer src="https://buttons.github.io/buttons.js"></script>
<link rel="stylesheet" href="./login/login.css">
<style>
/* -----------------------------------------------
##################################################
# Mikrotik LB PCC / Load Balancing PCC Calculation
# Designer : Agus Ramadhani / BuanaNET
# Github : https://buananetpbun.github.io
# Site : http://www.o-om.com
# Sosmed : https://fb.me/buananetmikrotik
##################################################
-------------------------------------------------- */
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<div style="clear:both"></div>
<div class="header">
<h1>LOAD BALANCING PCC <span style="color:#ff6600">{ LB PCC } </span> CALCULATION</h1>
</div>
<div class="main-wrap">
<div id="sidebar_" class="sidebar">
<div style="float:left; width:100%;">
<label><b>WAN-1 Speed</b></label><br>
<select id="wan-list1">
<option value="10">10 Mbps</option>
<option value="20">20 Mbps</option>
<option value="30">30 Mbps</option>
<option value="40">40 Mbps</option>
<option value="50">50 Mbps</option>
<option value="100">100 Mbps</option>
</select>
</div>
<br>
<div style="float:left; width:100%;margin-bottom:10px">
<label><b>WAN-2 Speed</b></label><br>
<select id="wan-list2">
<option value="10">10 Mbps</option>
<option value="20">20 Mbps</option>
<option value="30">30 Mbps</option>
<option value="40">40 Mbps</option>
<option value="50">50 Mbps</option>
<option value="100">100 Mbps</option>
</select>
</div>
<br>
<button style="margin-bottom:15px" id="copyscript" type="button" onclick="myFunction()">CALCULATE</button>
<div style="font-size:13px; border:1px solid orange; background-color:#F5D76E; padding:8px;font-weight:bold; border-radius:5px">
PCC Load Balancing is not like a mathematical formula, not like <span style="color:red;">20+10=30</span>, but like this <span style="color:green">20+10=20+10</span> or like this <span style="color:green">20+10=10+10+10</span>
</div>
</div>
<div class="content">
<span style="margin-left:2px"><b>LB PCC CALCULATION RESULT</b></span>
<div class="list-output-content">
<table style="font-weight:700">
<thead>
<tr style="background-color: #eee;font-weight:normal">
<th>WAN Identity</th>
<th>WAN Speed (Mbps)</th>
<th>Best Ratio (Mbps)</th>
<th>Numerator</th>
</tr>
</thead>
<tbody>
<tr>
<td><span id="result-wan1-identity" style="color: green">WAN-1</span></td>
<td><span id="result-wan1">10 Mbps</span></td>
<td><span id="result-wan1-ratio">10</span></td>
<td><span id="result-wan1-tot-ratio">1</span></td>
</tr>
<tr>
<td><span id="result-wan2-identity" style="color: orange">WAN-2</span></td>
<td><span id="result-wan2">10 Mbps</span></td>
<td><span id="result-wan2-ratio">10</span></td>
<td><span id="result-wan2-tot-ratio">1</span></td>
</tr>
<tr>
<th colspan="2" style="background-color: #eee; font-weight:600">Total Calculate</th>
<td id="result-tot1-join-ratio">10+10 = 10+10</td>
<td id="result-tot2-join-ratio">2</td>
</tr>
</tbody>
</table>
<br>
<table id="mytable" style="font-weight:700">
<thead>
<tr style="background-color: #eee; font-weight:600" >
<td>Marking Connection</td>
<td>Denominator / Remainder</td>
<td>Ratio In (Mbps)</td>
</tr>
</thead>
<tbody id="mytbody">
</tbody>
<tr>
<th colspan="2" style="background-color: #eee; font-weight:600">Possible Speed Balance</th>
<td id="result-tot-mbps"><b></b></td>
</tr>
</table>
</div>
</div>
</div>
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<span style="font-size:14px;">Bank Transfer via [ QRIS ]</span><br><span style="font-size:13px;color:#ff6600;">BUANANET-PBUN - AGUS R.</span>
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<img alt="qris" style="border:7px solid #ffffff; border-radius:10px" src="data:image/png;base64,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