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          <p style="font-weight: bold; text-decoration: underline; font-family: Arial; font-size: 18px;">Vectorize Question: How to get 2D Matrix Output?</p>
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          <e type="operand">10</e>
          <e type="operand">20</e>
          <e type="operand">30</e>
          <e type="operand">40</e>
          <e type="operand">50</e>
          <e type="operand">60</e>
          <e type="operand">70</e>
          <e type="operand">80</e>
          <e type="operand">90</e>
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          <e type="operand">0.75</e>
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          <e type="operand">2.25</e>
          <e type="operand">2.5</e>
          <e type="operand">2.75</e>
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          <p style="color: #808080; background-color: #ffffff;">Sound pressure level (SPL) reduction</p>
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      </picture>
    </region>
    <region left="1179" top="234" width="54" height="24" color="#ffffff" fontSize="10">
      <math>
        <input>
          <e type="operand">dB</e>
          <e type="operand">1</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="1323" top="333" width="118" height="38" color="#808080" fontSize="10" isBreakable="false">
      <text lang="eng" width="111" fontFamily="Arial" fontSize="10">
        <content>
          <p style="color: #808080; font-style: italic;">All load at the far end of the cable</p>
        </content>
      </text>
    </region>
    <region left="0" top="342" width="87" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-weight: bold; text-decoration: underline; font-family: Arial;">Constants: </p>
        </content>
      </text>
    </region>
    <region left="0" top="369" width="127" height="24" border="true" color="#000000" bgColor="#ffff00" fontSize="10">
      <math decimalPlaces="1">
        <input>
          <e type="operand">ρ</e>
          <e type="operand">0.0171</e>
          <e type="operand" style="unit">mΩ</e>
          <e type="operator" args="2">*</e>
          <e type="operand" style="unit">mm</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="216" top="369" width="370" height="23" color="#808080" fontSize="10" isBreakable="false">
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        <content>
          <p style="color: #808080; background-color: #ffffff;">Resistivity of copper (temperature dependent)</p>
        </content>
      </text>
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      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-weight: bold; text-decoration: underline; font-family: Arial;">Vectorized Formulas for Calculated Values: </p>
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        <input>
          <e type="operand">Cable.CSA</e>
          <e type="operand">ρ</e>
          <e type="operand">Cable.Length</e>
          <e type="operator" args="2">*</e>
          <e type="operand">Load.PWR</e>
          <e type="operator" args="2">*</e>
          <e type="operand" style="unit">A</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand" style="unit">s</e>
          <e type="operand">6</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">5000</e>
          <e type="operand" style="unit">kg</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand" style="unit">m</e>
          <e type="operand">4</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">1</e>
          <e type="operator" args="1">-</e>
          <e type="operand">10</e>
          <e type="operand">SPL.Reduction</e>
          <e type="operand">20</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">/</e>
          <e type="function" args="1">vectorize</e>
          <e type="operator" args="2">:</e>
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      </math>
    </region>
    <region left="396" top="477" width="468" height="26" color="#808080">
      <writer lang="eng"><![CDATA[<span style="font-family: 'Arial'; font-size: 10pt; font-weight: normal; font-style: normal; color: Gray; background-color: Transparent; vertical-align: baseline; text-align: left; margin-left: 0pt; text-indent: 0pt; line-height: 115%">
<div>Required cable size (mm<sup>2</sup>) as a function of Load<sub>PWR</sub>, Cable<sub>Length</sub>, &amp; SPL<sub>Reduction</sub></div></span>]]></writer>
    </region>
    <region left="0" top="576" width="596" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-weight: bold; text-decoration: underline; font-family: Arial;">Resulting Cable Length for Given Load Power (W), Cable Length (m), &amp; SPL Reduction (dB):</p>
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    <region left="0" top="621" width="193" height="270" border="true" color="#000000" bgColor="#ff8000" fontSize="12">
      <math roundingMode="1">
        <input>
          <e type="operand">Cable.CSA</e>
        </input>
        <contract>
          <e type="operand" style="unit">mm</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
        </contract>
        <result action="numeric">
          <e type="operand">0.03</e>
          <e type="operand">0.14</e>
          <e type="operand">0.42</e>
          <e type="operand">0.84</e>
          <e type="operand">1.4</e>
          <e type="operand">2.1</e>
          <e type="operand">2.94</e>
          <e type="operand">3.92</e>
          <e type="operand">5.05</e>
          <e type="operand">6.31</e>
          <e type="operand">7.71</e>
          <e type="operand">9.63</e>
          <e type="operand">12</e>
          <e type="operand">1</e>
          <e type="function" args="14">mat</e>
        </result>
      </math>
    </region>
    <region left="306" top="621" width="408" height="26" color="#808080" isBreakable="false">
      <writer lang="eng"><![CDATA[<span style="font-family: 'Arial'; font-size: 10pt; font-weight: normal; font-style: normal; color: Gray; background-color: Transparent; vertical-align: baseline; text-align: left; margin-left: 0pt; text-indent: 0pt; line-height: 115%">
<div>Cable size required for the given Load<sub>PWR</sub>, Cable<sub>Length</sub>, &amp; SPL<sub>Reduction</sub></div></span>]]></writer>
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    <region left="0" top="918" width="50" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p>END. </p>
        </content>
      </text>
    </region>
    <region left="207" top="918" width="786" height="20" color="#808080" fontSize="8" isBreakable="false">
      <text lang="eng" width="786" fontFamily="Arial" fontSize="12">
        <content>
          <p style="color: #808080; font-size: 8px;">20220414 Vectorize Question.sm</p>
        </content>
      </text>
    </region>
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