﻿<?xml version="1.0" encoding="utf-8" standalone="yes"?>
<?application progid="SMath Studio Desktop" version="1.1.8763.0"?>
<worksheet xmlns="http://smath.info/schemas/worksheet/1.0">
  <settings ppi="168">
    <identity>
      <id>390c3022-88f5-49c8-b2bc-e4f52432b5e5</id>
      <revision>78</revision>
    </identity>
    <calculation>
      <precision>3</precision>
      <exponentialThreshold>5</exponentialThreshold>
      <trailingZeros>false</trailingZeros>
      <significantDigitsMode>false</significantDigitsMode>
      <roundingMode>0</roundingMode>
      <approximateEqualAccuracy>0</approximateEqualAccuracy>
      <fractions>decimal</fractions>
    </calculation>
    <pageModel active="false" viewMode="2" printGrid="false" printAreas="true" simpleEqualsOnly="false" printBackgroundImages="true">
      <paper id="9" orientation="Landscape" width="1169" height="827" />
      <margins left="39" right="39" top="49" bottom="49" />
      <header alignment="Center" color="#a9a9a9">&amp;[DATE] &amp;[TIME] - &amp;[FILENAME]</header>
      <footer alignment="Center" color="#a9a9a9">&amp;[PAGENUM] / &amp;[COUNT]</footer>
      <backgrounds />
    </pageModel>
    <dependencies>
      <assembly name="SMath Studio Desktop" version="1.1.8763.0" guid="a37cba83-b69c-4c71-9992-55ff666763bd" />
      <assembly name="MathRegion" version="1.11.8763.0" guid="02f1ab51-215b-466e-a74d-5d8b1cf85e8d" />
      <assembly name="PictureRegion" version="1.10.8763.0" guid="06b5df04-393e-4be7-9107-305196fcb861" />
      <assembly name="Custom Functions" version="1.1.8726.29023" guid="18dadffd-79a3-4cf9-aee1-d66deb0ea720" />
      <assembly name="SpecialFunctions" version="1.12.8763.0" guid="2814e667-4e12-48b1-8d51-194e480eabc5" />
      <assembly name="TextRegion" version="1.11.8763.0" guid="485d28c5-349a-48b6-93be-12a35a1c1e39" />
      <assembly name="AreaRegion" version="1.11.8763.0" guid="4974b228-4974-44cf-8274-bf2936b4a766" />
      <assembly name="X-Y Plot Region (JXCharts)" version="0.2.8747.29954" guid="c12231ec-4873-43c1-a7d0-a167ebd17066" />
    </dependencies>
  </settings>
  <regions type="content">
    <region left="0" top="0" width="78" height="23" color="#000000" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="7">
        <content>
          <p style="font-weight: bold; font-size: 10px;">Formulas:</p>
        </content>
      </text>
    </region>
    <region left="99" top="0" width="194" height="41" color="#000000" fontSize="7">
      <math decimalPlaces="4" exponentialThreshold="10">
        <description active="true" position="Top" lang="eng">
          <content>
            <p>C1 Capacitor Voltage</p>
          </content>
        </description>
        <input>
          <e type="operand">Δt</e>
          <e type="function" args="1">V.C1</e>
          <e type="operand">V.1</e>
          <e type="operand">V.0</e>
          <e type="operand">V.1</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operand">e</e>
          <e type="operand">Δt</e>
          <e type="operand">R1</e>
          <e type="operand">C1</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="1">-</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="612" top="0" width="474" height="247" color="#000000">
      <picture>
        <raw format="png" encoding="base64">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</raw>
      </picture>
    </region>
    <region left="1008" top="0" width="36" height="13" color="#000000" fontSize="2">
      <math decimalPlaces="4">
        <input>
          <e type="operand">t</e>
          <e type="operand">0</e>
          <e type="function" args="1">time</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="63" width="124" height="23" color="#000000" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="7">
        <content>
          <p style="font-weight: bold; font-size: 10px;">Circuit Variables:</p>
        </content>
      </text>
    </region>
    <region left="0" top="81" width="81" height="30" border="true" color="#000000" bgColor="#ffff00" fontSize="10">
      <math decimalPlaces="4" exponentialThreshold="10">
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Voltage at t=0</p>
          </content>
        </description>
        <input>
          <e type="operand">V.0</e>
          <e type="operand">1.2</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="234" top="81" width="73" height="30" border="true" color="#000000" bgColor="#ffff00" fontSize="10">
      <math decimalPlaces="4" exponentialThreshold="10">
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Voltage applied at t=0</p>
          </content>
        </description>
        <input>
          <e type="operand">V.1</e>
          <e type="operand">17</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="0" top="135" width="82" height="24" border="true" color="#000000" bgColor="#ffff00" fontSize="10">
      <math decimalPlaces="4" exponentialThreshold="10">
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Series Resistor R1 value</p>
          </content>
        </description>
        <input>
          <e type="operand">R1</e>
          <e type="operand">22</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="234" top="135" width="90" height="24" border="true" color="#000000" bgColor="#ffff00" fontSize="10">
      <math decimalPlaces="4" exponentialThreshold="10">
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Shunt Capacitor C1 value</p>
          </content>
        </description>
        <input>
          <e type="operand">C1</e>
          <e type="operand">1.0</e>
          <e type="operand" style="unit">μF</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="198" width="70" height="23" color="#000000" fontSize="10">
      <text lang="eng" fontFamily="Arial" fontSize="7">
        <content>
          <p style="font-weight: bold; font-size: 10px;">Results: </p>
        </content>
      </text>
    </region>
    <region left="72" top="198" width="153" height="30" color="#000000" fontSize="10">
      <math decimalPlaces="2" exponentialThreshold="10" trailingZeros="true">
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Output voltage at Δt</p>
          </content>
        </description>
        <input>
          <e type="operand">75</e>
          <e type="operand" style="unit">ms</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="1">V.C1</e>
        </input>
        <result action="numeric">
          <e type="operand">16.48</e>
          <e type="operand" style="unit">V</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region top="252" color="#000000">
      <area collapsed="true">
        <title lang="eng">
          <content>
            <p>Autoranging XY Plot Declarations</p>
          </content>
        </title>
      </area>
      <region left="225" top="261" width="70" height="24" color="#000000" fontSize="10">
        <math decimalPlaces="4">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>Plot number</p>
            </content>
          </description>
          <input>
            <e type="operand">plt1</e>
            <e type="operand">1</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="0" top="270" width="223" height="82" color="#000000" fontSize="7">
        <math decimalPlaces="4" exponentialThreshold="10">
          <description active="true" position="Top" lang="eng">
            <content>
            <p>Plot definition</p>
          </content>
          </description>
          <input>
            <e type="operand">Plots</e>
            <e type="operand">V.0</e>
            <e type="operand">x</e>
            <e type="operand">0</e>
            <e type="operator" args="2">≤</e>
            <e type="operand">x</e>
            <e type="operand" style="unit">s</e>
            <e type="operator" args="2">*</e>
            <e type="function" args="1">V.C1</e>
            <e type="function" args="3">cases</e>
            <e type="operand">V.0</e>
            <e type="operand">x</e>
            <e type="operand">0</e>
            <e type="operator" args="2">≤</e>
            <e type="operand">V.1</e>
            <e type="function" args="3">cases</e>
            <e type="operand">2</e>
            <e type="operand">1</e>
            <e type="function" args="4">sys</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="225" top="315" width="239" height="40" color="#000000" fontSize="10">
        <math decimalPlaces="4">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>X axis lower limit</p>
            </content>
          </description>
          <input>
            <e type="operand">XYPlot.XLimMin</e>
            <e type="operand">plt1</e>
            <e type="function" args="2">el</e>
            <e type="operand">0</e>
            <e type="operand">R1</e>
            <e type="operand">C1</e>
            <e type="operator" args="2">*</e>
            <e type="bracket">(</e>
            <e type="operator" args="2">-</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="549" top="315" width="229" height="39" color="#000000" fontSize="10">
        <math decimalPlaces="4">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>X axis upper limit</p>
            </content>
          </description>
          <input>
            <e type="operand">XYPlot.XLimMax</e>
            <e type="operand">plt1</e>
            <e type="function" args="2">el</e>
            <e type="operand">10</e>
            <e type="operand">R1</e>
            <e type="operator" args="2">*</e>
            <e type="operand">C1</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="855" top="315" width="203" height="40" color="#000000" fontSize="10">
        <math decimalPlaces="4">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>X axis grid tick size</p>
            </content>
          </description>
          <input>
            <e type="operand">XYPlot.XTick</e>
            <e type="operand">plt1</e>
            <e type="function" args="2">el</e>
            <e type="operand">C1</e>
            <e type="operand">R1</e>
            <e type="operator" args="2">*</e>
            <e type="bracket">(</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="0" top="378" width="185" height="39" color="#000000" fontSize="10">
        <math decimalPlaces="4">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>Number of points calculated</p>
            </content>
          </description>
          <input>
            <e type="operand">XYPlot.Points</e>
            <e type="operand">plt1</e>
            <e type="function" args="2">el</e>
            <e type="operand">1000</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="225" top="378" width="295" height="96" color="#000000" fontSize="10">
        <math decimalPlaces="4">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>Y axis lower limit</p>
            </content>
          </description>
          <input>
            <e type="operand">XYPlot.YLimMin</e>
            <e type="operand">plt1</e>
            <e type="function" args="2">el</e>
            <e type="operand">V.0</e>
            <e type="operand">V.1</e>
            <e type="operator" args="2">≤</e>
            <e type="operand">V.0</e>
            <e type="operand">0.1</e>
            <e type="operand">V.1</e>
            <e type="operand">V.0</e>
            <e type="operator" args="2">-</e>
            <e type="function" args="1">abs</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">-</e>
            <e type="operand">V.1</e>
            <e type="operand">0.1</e>
            <e type="operand">V.1</e>
            <e type="operand">V.0</e>
            <e type="operator" args="2">-</e>
            <e type="function" args="1">abs</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">-</e>
            <e type="function" args="3">if</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="549" top="387" width="296" height="96" color="#000000" fontSize="10">
        <math decimalPlaces="4">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>Y axis upper limit</p>
            </content>
          </description>
          <input>
            <e type="operand">XYPlot.YLimMax</e>
            <e type="operand">plt1</e>
            <e type="function" args="2">el</e>
            <e type="operand">V.0</e>
            <e type="operand">V.1</e>
            <e type="operator" args="2">≤</e>
            <e type="operand">V.1</e>
            <e type="operand">0.1</e>
            <e type="operand">V.1</e>
            <e type="operand">V.0</e>
            <e type="operator" args="2">-</e>
            <e type="function" args="1">abs</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">+</e>
            <e type="operand">V.0</e>
            <e type="operand">0.1</e>
            <e type="operand">V.1</e>
            <e type="operand">V.0</e>
            <e type="operator" args="2">-</e>
            <e type="function" args="1">abs</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">+</e>
            <e type="function" args="3">if</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="855" top="387" width="235" height="40" color="#000000" fontSize="10">
        <math decimalPlaces="4">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>Y axis grid tick size</p>
            </content>
          </description>
          <input>
            <e type="operand">XYPlot.YTick</e>
            <e type="operand">plt1</e>
            <e type="function" args="2">el</e>
            <e type="operand">0.1</e>
            <e type="operand">V.1</e>
            <e type="operand">V.0</e>
            <e type="operator" args="2">-</e>
            <e type="function" args="1">abs</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region top="513" color="#000000">
        <area terminator="true" />
      </region>
    </region>
    <region left="0" top="531" width="1094" height="450" color="#000000" bgColor="#ffffff" fontSize="7" showInputData="false">
      <xyplot width="1084" height="442" points="1000" name="XYPlot">
        <chartstyle backcolor="White" bordercolor="Black" />
        <propertiessource index="1" sourcetype="Sheet" />
        <grid gridcolor="LightGray" gridpattern="Dash" gridthickness="1" isxgrid="true" isygrid="true" isy2grid="false" />
        <xaxes xmin="-0.022" xmax="0.22" xtick="0.022" visible="True" decimalplaces="3" numberformat="General" />
        <yaxes ymin="-0.38" ymax="18.58" ytick="1.58" visible="True" decimalplaces="3" numberformat="General" />
        <y2axes isy2axis="false" y2min="-1" y2max="1" y2tick="0.5" visible="True" decimalplaces="3" numberformat="General" />
        <title2d title="RC Step Voltage" titlefont="Arial, 10pt" titlefontcolor="Black" />
        <xylabel labelfont="Arial, 10pt" labelfontcolor="Black" tickfont="Arial, 8pt" tickfontcolor="Black" xlabel="Time (s)" ylabel="Voltage (V)" y2label="Applied" />
        <legend isbordervisible="true" islegendvisible="true" legendbackcolor="White" legendbordercolor="Black" legendfont="Arial, 6pt" legendposition="East" textcolor="Black" />
        <traces>
          <trace seriesname="C1 Voltage" isy2data="false" isvisible="true" plotmethod="Lines" lineantialias="true" linecolor="Blue" linethickness="1" linepattern="Dash" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
          <trace seriesname="Voltage Step" isy2data="false" isvisible="true" plotmethod="Lines" lineantialias="true" linecolor="Red" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
        </traces>
        <input>
          <e type="operand">Plots</e>
        </input>
      </xyplot>
    </region>
    <region left="990" top="954" width="90" height="18" color="#000000" fontSize="5">
      <math decimalPlaces="4">
        <input>
          <e type="operand">0</e>
          <e type="function" args="1">time</e>
          <e type="operand">t</e>
          <e type="operator" args="2">-</e>
        </input>
        <result action="numeric">
          <e type="operand">0.199</e>
          <e type="operand" style="unit">s</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="945" top="972" width="123" height="18" color="#000000" fontSize="5">
      <math decimalPlaces="4">
        <input>
          <e type="operand">4</e>
          <e type="function" args="1">appVersion</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">1.1.8763.0</e>
        </result>
      </math>
    </region>
  </regions>
  <regions type="footer">
    <region left="0" top="0" width="479" height="19" color="#000000" fontSize="7">
      <math decimalPlaces="4" exponentialThreshold="10">
        <input>
          <e type="operand">\[FILENAME]\</e>
        </input>
      </math>
    </region>
  </regions>
</worksheet>