﻿<?xml version="1.0" encoding="utf-8" standalone="yes"?>
<?application progid="SMath Studio Desktop" version="0.98.6179.21440"?>
<regions>
  <settings>
    <identity>
      <id>592207dd-a531-475b-96b2-78432544bc7a</id>
      <revision>12</revision>
    </identity>
    <calculation>
      <precision>15</precision>
      <exponentialThreshold>12</exponentialThreshold>
      <fractions>decimal</fractions>
    </calculation>
    <pageModel active="true" printAreas="true" simpleEqualsOnly="false" printBackgroundImages="true">
      <paper id="0" orientation="Portrait" width="850" height="1100" />
      <margins left="39" right="39" top="39" bottom="39" />
      <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="0.98.6179.21440" guid="a37cba83-b69c-4c71-9992-55ff666763bd" />
      <assembly name="Math Region" version="0.98.6179.21440" guid="02f1ab51-215b-466e-a74d-5d8b1cf85e8d" />
      <assembly name="Picture Region" version="1.10.6179.21444" guid="06b5df04-393e-4be7-9107-305196fcb861" />
      <assembly name="Special Functions" version="1.11.6179.21442" guid="2814e667-4e12-48b1-8d51-194e480eabc5" />
      <assembly name="Plot Region" version="1.9.6179.21450" guid="c451c2b5-798b-4f08-b9ec-b90963d1ddaa" />
    </dependencies>
    <mode debug="true" />
  </settings>
  <region id="0" left="9" top="9" width="400" height="208" border="true" color="#000000" bgColor="#ffffff">
    <picture>
      <raw format="png" encoding="base64">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</raw>
    </picture>
  </region>
  <region id="1" left="414" top="9" width="51" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">Vo</e>
        <e type="operand">1</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="2" left="477" top="9" width="68" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">R</e>
        <e type="operand">0.25</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="3" left="540" top="9" width="62" height="41" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">s</e>
        <e type="operand">1</e>
        <e type="operator" args="1">-</e>
        <e type="operand">2</e>
        <e type="operand">π</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="4" left="612" top="9" width="72" height="33" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">C</e>
        <e type="operand">10</e>
        <e type="operand">3</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="5" left="693" top="9" width="72" height="33" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">L</e>
        <e type="operand">10</e>
        <e type="operand">6</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="6" left="414" top="54" width="137" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">t</e>
        <e type="operand">0</e>
        <e type="operand">8</e>
        <e type="operand">π</e>
        <e type="operator" args="2">*</e>
        <e type="bracket">(</e>
        <e type="operand">0.1</e>
        <e type="function" preserve="true" args="3">range</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="7" left="414" top="90" width="150" height="41" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">t</e>
        <e type="function" args="1">iR</e>
        <e type="operand">Vo</e>
        <e type="operand">R</e>
        <e type="operator" args="2">/</e>
        <e type="operand">s</e>
        <e type="operand">t</e>
        <e type="operator" args="2">*</e>
        <e type="function" preserve="true" args="1">exp</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="8" left="414" top="135" width="189" height="41" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <description active="true" position="Right" lang="eng">
        <p>Integration</p>
      </description>
      <input>
        <e type="operand">t</e>
        <e type="function" args="1">∫iL</e>
        <e type="operand">1</e>
        <e type="operand">s</e>
        <e type="operand">L</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">/</e>
        <e type="operand">Vo</e>
        <e type="operator" args="2">*</e>
        <e type="operand">s</e>
        <e type="operand">t</e>
        <e type="operator" args="2">*</e>
        <e type="function" preserve="true" args="1">exp</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="9" left="414" top="189" width="176" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <description active="true" position="Right" lang="eng">
        <p>Derivation</p>
      </description>
      <input>
        <e type="operand">t</e>
        <e type="function" args="1">iC</e>
        <e type="operand">s</e>
        <e type="operand">C</e>
        <e type="operator" args="2">*</e>
        <e type="operand">Vo</e>
        <e type="operator" args="2">*</e>
        <e type="operand">s</e>
        <e type="operand">t</e>
        <e type="operator" args="2">*</e>
        <e type="function" preserve="true" args="1">exp</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="10" left="414" top="225" width="173" height="34" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">iR</e>
        <e type="operand">t</e>
        <e type="operand">t</e>
        <e type="function" args="1">iR</e>
        <e type="function" preserve="true" args="1">vectorize</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="11" left="414" top="261" width="229" height="34" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">∫iL</e>
        <e type="operand">t</e>
        <e type="operand">Vo</e>
        <e type="operand">s</e>
        <e type="operand">t</e>
        <e type="operator" args="2">*</e>
        <e type="function" preserve="true" args="1">exp</e>
        <e type="function" preserve="true" args="1">vectorize</e>
        <e type="operator" args="2">*</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="12" left="414" top="297" width="213" height="34" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">iC</e>
        <e type="operand">t</e>
        <e type="operand">5000</e>
        <e type="operand">t</e>
        <e type="function" args="1">iC</e>
        <e type="function" preserve="true" args="1">vectorize</e>
        <e type="operator" args="2">*</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="13" left="414" top="324" width="240" height="158" color="#000000" bgColor="#ffffff" fontSize="10">
    <plot type="2d" render="lines" scale_x="5.99420245484912" scale_y="0.457070272048922" scale_z="2.7397717467542" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-80" transpose_y="-27" transpose_z="0">
      <input>
        <e type="operand">iR</e>
        <e type="operand">∫iL</e>
        <e type="operand">iC</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">sys</e>
      </input>
    </plot>
  </region>
  <region id="14" left="18" top="333" width="289" height="75" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="3">
      <input>
        <e type="operand">iR</e>
        <e type="operand">t</e>
        <e type="function" preserve="true" args="1">rows</e>
        <e type="function" preserve="true" args="2">row</e>
        <e type="operand">∫iL</e>
        <e type="operand">t</e>
        <e type="function" preserve="true" args="1">rows</e>
        <e type="function" preserve="true" args="2">row</e>
        <e type="operand">iC</e>
        <e type="operand">t</e>
        <e type="function" preserve="true" args="1">rows</e>
        <e type="function" preserve="true" args="2">row</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">mat</e>
      </input>
      <result action="numeric">
        <e type="operand">25.1</e>
        <e type="operand">0.074</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">25.1</e>
        <e type="operand">0.018</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">25.1</e>
        <e type="operand">0.015</e>
        <e type="operator" args="1">-</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">mat</e>
      </result>
    </math>
  </region>
  <region id="15" left="18" top="423" width="219" height="72" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="3">
      <input>
        <e type="operand">iR</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">row</e>
        <e type="operand">∫iL</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">row</e>
        <e type="operand">iC</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">row</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">mat</e>
      </input>
      <result action="numeric">
        <e type="operand">0</e>
        <e type="operand">4</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">0</e>
        <e type="operand">1</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">0</e>
        <e type="operand">0.796</e>
        <e type="operator" args="1">-</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">mat</e>
      </result>
    </math>
  </region>
</regions>