﻿<?xml version="1.0" encoding="utf-8" standalone="yes"?>
<?application progid="SMath Studio Desktop" version="0.99.7822.147"?>
<worksheet xmlns="http://smath.info/schemas/worksheet/1.0">
  <settings ppi="96">
    <identity>
      <id>864211c5-f7dd-43be-af7d-6782ad8627d8</id>
      <revision>25</revision>
    </identity>
    <calculation>
      <precision>4</precision>
      <exponentialThreshold>5</exponentialThreshold>
      <trailingZeros>false</trailingZeros>
      <significantDigitsMode>false</significantDigitsMode>
      <roundingMode>0</roundingMode>
      <fractions>decimal</fractions>
    </calculation>
    <pageModel active="false" viewMode="2" printGrid="false" printAreas="true" simpleEqualsOnly="false" printBackgroundImages="true">
      <paper id="0" orientation="Portrait" width="748" height="1071" />
      <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="0.99.7822.147" guid="a37cba83-b69c-4c71-9992-55ff666763bd" />
      <assembly name="MathRegion" version="1.11.7822.147" guid="02f1ab51-215b-466e-a74d-5d8b1cf85e8d" />
      <assembly name="PictureRegion" version="1.10.7822.147" guid="06b5df04-393e-4be7-9107-305196fcb861" />
      <assembly name="SpecialFunctions" version="1.12.7822.147" guid="2814e667-4e12-48b1-8d51-194e480eabc5" />
      <assembly name="TextRegion" version="1.11.7822.147" guid="485d28c5-349a-48b6-93be-12a35a1c1e39" />
    </dependencies>
  </settings>
  <regions type="content">
    <region left="351" top="9" width="320" height="172" color="#000000">
      <picture>
        <raw format="png" encoding="base64">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</raw>
      </picture>
    </region>
    <region left="27" top="18" width="362" height="33" color="#000000" fontSize="16">
      <text lang="ger" fontFamily="Liberation Sans" fontSize="10">
        <content>
          <p style="font-family: Ubuntu; font-size: 16px;">Verbesserte  Druckfederberechnung</p>
        </content>
      </text>
    </region>
    <region left="18" top="72" width="98" height="22" color="#000000" fontSize="14">
      <text lang="ger" fontFamily="Liberation Sans" fontSize="10">
        <content>
          <p style="font-family: TGL 31034-2; font-size: 14px;">Eingabedaten:</p>
        </content>
      </text>
    </region>
    <region left="117" top="72" width="208" height="24" color="#000000" fontSize="10">
      <text lang="ger" fontFamily="Liberation Sans" fontSize="10">
        <content>
          <p>Fmax = maximale Federkraft [kp]</p>
        </content>
      </text>
    </region>
    <region left="117" top="99" width="267" height="24" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ger" fontFamily="Liberation Sans" fontSize="10">
        <content>
          <p>Dm = mittlerer Windungsdurchmesser [mm]</p>
        </content>
      </text>
    </region>
    <region left="117" top="126" width="190" height="24" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ger" fontFamily="Liberation Sans" fontSize="10">
        <content>
          <p>h = Hub bzw Einfederung [mm</p>
        </content>
      </text>
    </region>
    <region left="117" top="153" width="276" height="24" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ger" fontFamily="Liberation Sans" fontSize="10">
        <content>
          <p style="font-size: 10px;">Tzul = zulässige Torsionsspannung [kp/mm²]</p>
        </content>
      </text>
    </region>
    <region left="117" top="180" width="231" height="24" color="#000000" fontSize="10" isBreakable="false">
      <text lang="ger" fontFamily="Liberation Sans" fontSize="10">
        <content>
          <p>G = Schubspannungsmodul [kp/mm²]</p>
        </content>
      </text>
    </region>
    <region left="36" top="243" width="78" height="25" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">Fmax</e>
          <e type="operand">50</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="126" top="243" width="62" height="25" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">Dm</e>
          <e type="operand">40</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="207" top="243" width="54" height="25" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">h</e>
          <e type="operand">35</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="279" top="243" width="78" height="25" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">Tzul</e>
          <e type="operand">35</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="378" top="243" width="70" height="25" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">G</e>
          <e type="operand">8000</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="18" top="297" width="91" height="22" color="#000000" fontSize="14" isBreakable="false">
      <text lang="ger" fontFamily="Liberation Sans" fontSize="10">
        <content>
          <p style="font-family: TGL 31034-2; font-size: 14px; font-weight: bold;">Berechnun:g:</p>
        </content>
      </text>
    </region>
    <region left="36" top="351" width="58" height="43" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">f1</e>
          <e type="operand">8</e>
          <e type="operand">π</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="117" top="351" width="58" height="43" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">f2</e>
          <e type="operand">5</e>
          <e type="operand">4</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="198" top="351" width="58" height="43" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">f3</e>
          <e type="operand">7</e>
          <e type="operand">8</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="288" top="351" width="66" height="43" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">f4</e>
          <e type="operand">3</e>
          <e type="operand">16</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="378" top="351" width="54" height="25" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">a1</e>
          <e type="operand">1</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="459" top="351" width="54" height="25" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">a2</e>
          <e type="operand">0</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="540" top="351" width="46" height="25" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">t</e>
          <e type="operand">0</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="45" top="405" width="229" height="189" color="#000000" fontSize="10">
      <math optimize="2">
        <input>
          <e type="operand">a2</e>
          <e type="operand">a1</e>
          <e type="operator" args="2">-</e>
          <e type="operand">a1</e>
          <e type="operator" args="2">/</e>
          <e type="function" args="1">abs</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">&gt;</e>
          <e type="operand">ε</e>
          <e type="operand">a1</e>
          <e type="operand">Dm</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
          <e type="operand">k1</e>
          <e type="operand">1</e>
          <e type="operand">f2</e>
          <e type="operand">ε</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operand">f3</e>
          <e type="operand">ε</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operand">ε</e>
          <e type="operand">3</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">:</e>
          <e type="operand">a2</e>
          <e type="operand">Fmax</e>
          <e type="operand">k1</e>
          <e type="operator" args="2">*</e>
          <e type="operand">f1</e>
          <e type="operand">ε</e>
          <e type="operand">Tzul</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="1">sqrt</e>
          <e type="operator" args="2">:</e>
          <e type="operand">a1</e>
          <e type="operand">a2</e>
          <e type="operator" args="2">:</e>
          <e type="operand">t</e>
          <e type="operand">t</e>
          <e type="operand">1</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">:</e>
          <e type="operand">5</e>
          <e type="operand">1</e>
          <e type="function" args="7">line</e>
          <e type="function" args="2">while</e>
        </input>
      </math>
    </region>
    <region left="63" top="630" width="115" height="35" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">k2</e>
          <e type="operand">1</e>
          <e type="operand">f4</e>
          <e type="operand">ε</e>
          <e type="operand">2</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="63" top="666" width="193" height="44" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">n</e>
          <e type="operand">h</e>
          <e type="operand">ε</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">a2</e>
          <e type="operator" args="2">*</e>
          <e type="operand">G</e>
          <e type="operand">k2</e>
          <e type="operand">8</e>
          <e type="operator" args="2">*</e>
          <e type="operand">Fmax</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="63" top="720" width="70" height="22" color="#000000" fontSize="14" isBreakable="false">
      <text lang="ger" fontFamily="Liberation Sans" fontSize="10">
        <content>
          <p style="font-family: TGL 31034-2; font-size: 14px; font-weight: bold;">Ergebnis:</p>
        </content>
      </text>
    </region>
    <region left="63" top="756" width="100" height="25" border="true" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">a2</e>
        </input>
        <result action="numeric">
          <e type="operand">12.2533</e>
        </result>
      </math>
    </region>
    <region left="171" top="756" width="84" height="25" border="true" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">n</e>
        </input>
        <result action="numeric">
          <e type="operand">5.3614</e>
        </result>
      </math>
    </region>
    <region left="261" top="756" width="100" height="25" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">a1</e>
        </input>
        <result action="numeric">
          <e type="operand">12.2533</e>
        </result>
      </math>
    </region>
    <region left="414" top="756" width="44" height="25" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">t</e>
        </input>
        <result action="numeric">
          <e type="operand">1</e>
        </result>
      </math>
    </region>
    <region left="459" top="756" width="76" height="25" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">ε</e>
        </input>
        <result action="numeric">
          <e type="operand">0.025</e>
        </result>
      </math>
    </region>
    <region left="63" top="810" width="96" height="45" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">a2</e>
          <e type="operand">a1</e>
          <e type="operator" args="2">-</e>
          <e type="operand">a1</e>
          <e type="operator" args="2">/</e>
          <e type="function" args="1">abs</e>
        </input>
        <result action="numeric">
          <e type="operand">0</e>
        </result>
      </math>
    </region>
  </regions>
</worksheet>