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          <p style="font-weight: bold; text-decoration: underline; font-family: Arial; font-size: 18px;">Simple Voltage Divider Calculator with <span style="font-style: italic;">Uncertainty</span>  Calculated via Partial Derivatives</p>
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</raw>
      </picture>
    </region>
    <region left="18" top="423" width="79" height="30" border="true" color="#000000" bgColor="#ffff00" fontSize="10">
      <math decimalPlaces="2">
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Input voltage</p>
          </content>
        </description>
        <input>
          <e type="operand">V.in</e>
          <e type="operand">27</e>
          <e type="operand" style="unit">V</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="270" top="423" width="110" height="30" border="true" color="#000000" bgColor="#ffff00" fontSize="10">
      <math optimize="2">
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Input voltage variance</p>
          </content>
        </description>
        <input>
          <e type="operand">ΔV.in</e>
          <e type="operand">1</e>
          <e type="operand" style="unit">%</e>
          <e type="operator" args="2">*</e>
          <e type="operand">V.in</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="18" top="477" width="82" height="24" border="true" color="#000000" bgColor="#ffff00" fontSize="10">
      <math decimalPlaces="2">
        <description active="true" position="Top" lang="eng" width="153">
          <content>
            <p>Upper voltage divider resistor R1</p>
          </content>
        </description>
        <input>
          <e type="operand">R1</e>
          <e type="operand">20</e>
          <e type="operand" style="unit">kΩ</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="270" top="477" width="101" height="24" border="true" color="#000000" bgColor="#ffff00" fontSize="10">
      <math optimize="2">
        <description active="true" position="Top" lang="eng">
          <content>
            <p>R1 variance using tol</p>
          </content>
        </description>
        <input>
          <e type="operand">ΔR1</e>
          <e type="operand">2</e>
          <e type="operand" style="unit">%</e>
          <e type="operator" args="2">*</e>
          <e type="operand">R1</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="18" top="540" width="82" height="24" border="true" color="#000000" bgColor="#ffff00" fontSize="10">
      <math decimalPlaces="2">
        <description active="true" position="Top" lang="eng" width="153">
          <content>
            <p>Lower voltage divider resistor R2</p>
          </content>
        </description>
        <input>
          <e type="operand">R2</e>
          <e type="operand">30</e>
          <e type="operand" style="unit">kΩ</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="270" top="540" width="101" height="24" border="true" color="#000000" bgColor="#ffff00" fontSize="10">
      <math optimize="2">
        <description active="true" position="Top" lang="eng">
          <content>
            <p>R2 variance using tol</p>
          </content>
        </description>
        <input>
          <e type="operand">ΔR2</e>
          <e type="operand">5</e>
          <e type="operand" style="unit">%</e>
          <e type="operator" args="2">*</e>
          <e type="operand">R2</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="18" top="612" width="82" 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;">Formulas: </p>
        </content>
      </text>
    </region>
    <region left="18" top="648" width="183" height="72" color="#000000" fontSize="10">
      <math decimalPlaces="2">
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Vout formula</p>
          </content>
        </description>
        <input>
          <e type="operand">Δ</e>
          <e type="operand">V.in</e>
          <e type="operand">R1</e>
          <e type="operand">R2</e>
          <e type="function" args="3">Clear</e>
          <e type="operand">V.in</e>
          <e type="operand">R2</e>
          <e type="operand">R1</e>
          <e type="operand">R2</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="1">Δ.abs</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">line</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="216" top="648" width="90" height="57" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">V.out</e>
          <e type="operand">ΔV.out</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">mat</e>
          <e type="operand">Δ</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="18" top="756" width="73" 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;">Outputs: </p>
        </content>
      </text>
    </region>
    <region left="18" top="783" width="99" height="30" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Top" lang="eng" width="121">
          <content>
            <p>Nominal output voltage</p>
          </content>
        </description>
        <input>
          <e type="operand">V.out</e>
        </input>
        <contract>
          <e type="operand" style="unit">V</e>
        </contract>
        <result action="numeric">
          <e type="operand">16.2</e>
        </result>
      </math>
    </region>
    <region left="216" top="783" width="123" height="30" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Top" lang="eng" width="120">
          <content>
            <p>Output voltage variance</p>
          </content>
        </description>
        <input>
          <e type="operand">ΔV.out</e>
        </input>
        <contract>
          <e type="operand" style="unit">mV</e>
        </contract>
        <result action="numeric">
          <e type="operand">615.6</e>
        </result>
      </math>
    </region>
    <region left="396" top="783" width="186" height="45" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Nominal output voltage range</p>
          </content>
        </description>
        <input>
          <e type="operand">V.out</e>
          <e type="operand">ΔV.out</e>
          <e type="operator" args="2">±</e>
        </input>
        <contract>
          <e type="operand" style="unit">V</e>
        </contract>
        <result action="numeric">
          <e type="operand">16.8156</e>
          <e type="operand">15.5844</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
        </result>
      </math>
    </region>
    <region left="18" top="873" width="218" height="26" color="#000000" fontSize="12">
      <text lang="spa" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-weight: bold; font-size: 12px;">With relative uncertainities</p>
        </content>
      </text>
    </region>
    <region left="18" top="918" width="79" height="30" border="true" color="#000000" bgColor="#ffff80" fontSize="10">
      <math>
        <input>
          <e type="operand">ΔV.in</e>
          <e type="operand">1</e>
          <e type="operand" style="unit">%</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="153" top="918" width="74" height="24" border="true" color="#000000" bgColor="#ffff80" fontSize="10">
      <math>
        <input>
          <e type="operand">ΔR1</e>
          <e type="operand">2</e>
          <e type="operand" style="unit">%</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="279" top="918" width="74" height="24" border="true" color="#000000" bgColor="#ffff80" fontSize="10">
      <math>
        <input>
          <e type="operand">ΔR2</e>
          <e type="operand">5</e>
          <e type="operand" style="unit">%</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="18" top="954" width="82" 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;">Formulas: </p>
        </content>
      </text>
    </region>
    <region left="18" top="990" width="183" height="72" color="#000000" fontSize="10">
      <math decimalPlaces="2">
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Vout formula</p>
          </content>
        </description>
        <input>
          <e type="operand">Δ</e>
          <e type="operand">V.in</e>
          <e type="operand">R1</e>
          <e type="operand">R2</e>
          <e type="function" args="3">Clear</e>
          <e type="operand">V.in</e>
          <e type="operand">R2</e>
          <e type="operand">R1</e>
          <e type="operand">R2</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="1">Δ.rel</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">line</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="216" top="990" width="90" height="57" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">V.out</e>
          <e type="operand">ΔV.out</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">mat</e>
          <e type="operand">Δ</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="18" top="1107" width="73" 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;">Outputs: </p>
        </content>
      </text>
    </region>
    <region left="18" top="1134" width="99" height="30" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Top" lang="eng" width="121">
          <content>
            <p>Nominal output voltage</p>
          </content>
        </description>
        <input>
          <e type="operand">V.out</e>
        </input>
        <contract>
          <e type="operand" style="unit">V</e>
        </contract>
        <result action="numeric">
          <e type="operand">16.2</e>
        </result>
      </math>
    </region>
    <region left="216" top="1134" width="99" height="30" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Top" lang="eng" width="120">
          <content>
            <p>Output voltage variance</p>
          </content>
        </description>
        <input>
          <e type="operand">ΔV.out</e>
        </input>
        <contract>
          <e type="operand" style="unit">%</e>
        </contract>
        <result action="numeric">
          <e type="operand">3.8</e>
        </result>
      </math>
    </region>
    <region left="396" top="1134" width="214" height="45" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Nominal output voltage range</p>
          </content>
        </description>
        <input>
          <e type="operand">V.out</e>
          <e type="operand">1</e>
          <e type="operand">ΔV.out</e>
          <e type="operator" args="2">±</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
        </input>
        <contract>
          <e type="operand" style="unit">V</e>
        </contract>
        <result action="numeric">
          <e type="operand">16.8156</e>
          <e type="operand">15.5844</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
        </result>
      </math>
    </region>
    <region left="18" top="1224" width="60" height="24" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">Alvaro</e>
        </input>
      </math>
    </region>
  </regions>
</worksheet>