<titleState>Custom</titleState> <border>Disable</border> <borderVal>4095</borderVal> <textSize>12</textSize> <textSizeState>Disable</textSizeState> <textFont>Arial</textFont> <contour>Disable</contour> <contourType /> <contourLevels>5</contourLevels> <bgColor>#fefefe</bgColor> <enhanced3dState>Enable</enhanced3dState> <pm3d>Enable</pm3d> <pm3dpalette>color</pm3dpalette> <gridXu>40</gridXu> <gridYv>40</gridYv> <gridState>Custom</gridState> <width>217</width> <height>184</height> <pictureSizeState>Interactive</pictureSizeState> <filename>C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/5sgqc2dj</filename> <termType>pdf</termType> <mapView>Disable</mapView> <xName>x in m</xName> <yName>y in m</yName> <zName>z</zName> <xAxisType>solid</xAxisType> <yAxisType>solid</yAxisType> <xAxisColor>black</xAxisColor> <yAxisColor>black</yAxisColor> <xaxisWidth>1</xaxisWidth> <yaxisWidth>1</yaxisWidth> <xNameS>Enable</xNameS> <yNameS>Enable</yNameS> <zNameS>Enable</zNameS> <xMinRange>-5</xMinRange> <xMaxRange>5</xMaxRange> <yMinRange>-0.387778304000001</yMinRange> <yMaxRange>4.142070016</yMaxRange> <zMinRange>-5</zMinRange> <zMaxRange>5</zMaxRange> <xRangeS>Disable</xRangeS> <yRangeS>Disable</yRangeS> <zRangeS>Interactive</zRangeS> <xGrid>Enable</xGrid> <yGrid>Enable</yGrid> <zGrid>Disable</zGrid> <xLogarithmic>Disable</xLogarithmic> <yLogarithmic>Disable</yLogarithmic> <zLogarithmic>Disable</zLogarithmic> <xLogBase>10</xLogBase> <yLogBase>10</yLogBase> <zLogBase>10</zLogBase> <azimuth>60</azimuth> <zenith>60</zenith> <scalAzimuth>1</scalAzimuth> <scalZenith>1</scalZenith> <view>Interactive</view> <mouseRedirecting>Disable</mouseRedirecting> <varNameMouseX>MouseX2</varNameMouseX> <varNameMouseY>MouseY2</varNameMouseY> <varNameMouseWheel>MouseW2</varNameMouseWheel> <viewRedirecting>Disable</viewRedirecting> <varNameAzimuth>Azimut2</varNameAzimuth> <varNameZenith>Zenit2</varNameZenith> <xRedirecting>Disable</xRedirecting> <varNameXmin>MinX2</varNameXmin> <varNameXmax>MaxX2</varNameXmax> <yRedirecting>Disable</yRedirecting> <varNameYmin>MinY2</varNameYmin> <varNameYmax>MaxY2</varNameYmax> <zRedirecting>Disable</zRedirecting> <varNameZmin>MinZ2</varNameZmin> <varNameZmax>MaxZ2</varNameZmax> <option>border=true;</option> <enablexAxis>true</enablexAxis> <enableyAxis>true</enableyAxis> <enablezAxis>false</enablezAxis> <customPalatte>Enable</customPalatte> <propAxes>Disable</propAxes> </PlotStore> </plotstore> <input> <e type="operand">x</e> <e type="function" args="1">f</e> <e type="operand">x</e> <e type="operand">2</e> <e type="operator" args="1">-</e> <e type="operand">2</e> <e type="function" args="4">explicit</e> </input> </maximaplugin> </region> <region left="252" top="72" width="271" height="192" color="#000000" fontSize="10"> <maximaplugin> <ImageFile FileName="ol1oogj0.pdf" DataLenght="16030">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</ImageFile> <plotstore> <PlotStore xmlns:xsd="http://www.w3.org/2001/XMLSchema" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xmlns=""> <commandList> <string>terminal=pdfcairo</string> <string>file_name="C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/ol1oogj0"</string> <string>font="Arial"</string> <string>font_size=12</string> <string>title=""</string> <string>background_color="#fefefe"</string> <string>xaxis=true</string> <string>xaxis_type=solid</string> <string>xaxis_color=black</string> <string>xaxis_width=1</string> <string>yaxis=true</string> <string>yaxis_type=solid</string> <string>yaxis_color=black</string> <string>yaxis_width=1</string> <string>enhanced3d = true</string> <string>xu_grid=40</string> <string>yv_grid=40</string> <string>xlabel="x in cm"</string> <string>ylabel="y in cm"</string> <string>zlabel="z"</string> <string>zrange=[-5,5]</string> </commandList> <prambleList> <string>"set term pdfcairo enhanced size 2.72, 1.92"</string> <string>"set encoding utf8"</string> <string>"set style line 100 lc rgb 'grey' lt -1 lw 0.1"</string> <string>"set grid xtics ls 100"</string> <string>"set grid ytics ls 100"</string> <string>"set pm3d lighting depthorder base"</string> </prambleList> <plotType>plot2D</plotType> <titleDefault>SAMPLE PLOT</titleDefault> <title /> <titleState>Custom</titleState> <border>Disable</border> <borderVal>4095</borderVal> <textSize>12</textSize> <textSizeState>Disable</textSizeState> <textFont>Arial</textFont> <contour>Disable</contour> <contourType /> <contourLevels>5</contourLevels> <bgColor>#fefefe</bgColor> <enhanced3dState>Enable</enhanced3dState> <pm3d>Enable</pm3d> <pm3dpalette>color</pm3dpalette> <gridXu>40</gridXu> <gridYv>40</gridYv> <gridState>Custom</gridState> <width>261</width> <height>184</height> <pictureSizeState>Interactive</pictureSizeState> <filename>C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/ol1oogj0</filename> <termType>pdf</termType> <mapView>Disable</mapView> <xName>x in cm</xName> <yName>y in cm</yName> <zName>z</zName> <xAxisType>solid</xAxisType> <yAxisType>solid</yAxisType> <xAxisColor>black</xAxisColor> <yAxisColor>black</yAxisColor> <xaxisWidth>1</xaxisWidth> <yaxisWidth>1</yaxisWidth> <xNameS>Enable</xNameS> <yNameS>Enable</yNameS> <zNameS>Enable</zNameS> <xMinRange>-5</xMinRange> <xMaxRange>5</xMaxRange> <yMinRange>-0.387778304000001</yMinRange> <yMaxRange>4.142070016</yMaxRange> <zMinRange>-5</zMinRange> <zMaxRange>5</zMaxRange> <xRangeS>Disable</xRangeS> <yRangeS>Disable</yRangeS> <zRangeS>Interactive</zRangeS> <xGrid>Enable</xGrid> <yGrid>Enable</yGrid> <zGrid>Disable</zGrid> <xLogarithmic>Disable</xLogarithmic> <yLogarithmic>Disable</yLogarithmic> <zLogarithmic>Disable</zLogarithmic> <xLogBase>10</xLogBase> <yLogBase>10</yLogBase> <zLogBase>10</zLogBase> <azimuth>60</azimuth> <zenith>60</zenith> <scalAzimuth>1</scalAzimuth> <scalZenith>1</scalZenith> <view>Interactive</view> <mouseRedirecting>Disable</mouseRedirecting> <varNameMouseX>MouseX2</varNameMouseX> <varNameMouseY>MouseY2</varNameMouseY> <varNameMouseWheel>MouseW2</varNameMouseWheel> <viewRedirecting>Disable</viewRedirecting> <varNameAzimuth>Azimut2</varNameAzimuth> <varNameZenith>Zenit2</varNameZenith> <xRedirecting>Disable</xRedirecting> <varNameXmin>MinX2</varNameXmin> <varNameXmax>MaxX2</varNameXmax> <yRedirecting>Disable</yRedirecting> <varNameYmin>MinY2</varNameYmin> <varNameYmax>MaxY2</varNameYmax> <zRedirecting>Disable</zRedirecting> <varNameZmin>MinZ2</varNameZmin> <varNameZmax>MaxZ2</varNameZmax> <option>border=true;</option> <enablexAxis>true</enablexAxis> <enableyAxis>true</enableyAxis> <enablezAxis>false</enablezAxis> <customPalatte>Enable</customPalatte> <propAxes>Disable</propAxes> </PlotStore> </plotstore> <input> <e type="operand">x</e> <e type="operand" style="unit">cm</e> <e type="operator" args="2">*</e> <e type="function" args="1">f</e> <e type="operand" style="unit">cm</e> <e type="operator" args="2">/</e> <e type="operand">x</e> <e type="operand">200</e> <e type="operator" args="1">-</e> <e type="operand">200</e> <e type="function" args="4">explicit</e> </input> </maximaplugin> </region> </regions> </worksheet>

cdea7b64-deb0-43d7-835d-d737756c3b34 3 3 5 false true 0 0 decimal

&[DATE] &[TIME] - &[FILENAME]

units

x f x 1 m * - (2^:

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 terminal=pdfcairo file_name="C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/ol1oogj0" font="Arial" font_size=12 title="" background_color="#fefefe" xaxis=true xaxis_type=solid xaxis_color=black xaxis_width=1 yaxis=true yaxis_type=solid yaxis_color=black yaxis_width=1 enhanced3d = true xu_grid=40 yv_grid=40 xlabel="x in cm" ylabel="y in cm" zlabel="z" zrange=[-5,5] "set term pdfcairo enhanced size 2.72, 1.92" "set encoding utf8" "set style line 100 lc rgb 'grey' lt -1 lw 0.1" "set grid xtics ls 100" "set grid ytics ls 100" "set pm3d lighting depthorder base" plot2D SAMPLE PLOT <titleState>Custom</titleState> <border>Disable</border> <borderVal>4095</borderVal> <textSize>12</textSize> <textSizeState>Disable</textSizeState> <textFont>Arial</textFont> <contour>Disable</contour> <contourType /> <contourLevels>5</contourLevels> <bgColor>#fefefe</bgColor> <enhanced3dState>Enable</enhanced3dState> <pm3d>Enable</pm3d> <pm3dpalette>color</pm3dpalette> <gridXu>40</gridXu> <gridYv>40</gridYv> <gridState>Custom</gridState> <width>217</width> <height>184</height> <pictureSizeState>Interactive</pictureSizeState> <filename>C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/5sgqc2dj</filename> <termType>pdf</termType> <mapView>Disable</mapView> <xName>x in m</xName> <yName>y in m</yName> <zName>z</zName> <xAxisType>solid</xAxisType> <yAxisType>solid</yAxisType> <xAxisColor>black</xAxisColor> <yAxisColor>black</yAxisColor> <xaxisWidth>1</xaxisWidth> <yaxisWidth>1</yaxisWidth> <xNameS>Enable</xNameS> <yNameS>Enable</yNameS> <zNameS>Enable</zNameS> <xMinRange>-5</xMinRange> <xMaxRange>5</xMaxRange> <yMinRange>-0.387778304000001</yMinRange> <yMaxRange>4.142070016</yMaxRange> <zMinRange>-5</zMinRange> <zMaxRange>5</zMaxRange> <xRangeS>Disable</xRangeS> <yRangeS>Disable</yRangeS> <zRangeS>Interactive</zRangeS> <xGrid>Enable</xGrid> <yGrid>Enable</yGrid> <zGrid>Disable</zGrid> <xLogarithmic>Disable</xLogarithmic> <yLogarithmic>Disable</yLogarithmic> <zLogarithmic>Disable</zLogarithmic> <xLogBase>10</xLogBase> <yLogBase>10</yLogBase> <zLogBase>10</zLogBase> <azimuth>60</azimuth> <zenith>60</zenith> <scalAzimuth>1</scalAzimuth> <scalZenith>1</scalZenith> <view>Interactive</view> <mouseRedirecting>Disable</mouseRedirecting> <varNameMouseX>MouseX2</varNameMouseX> <varNameMouseY>MouseY2</varNameMouseY> <varNameMouseWheel>MouseW2</varNameMouseWheel> <viewRedirecting>Disable</viewRedirecting> <varNameAzimuth>Azimut2</varNameAzimuth> <varNameZenith>Zenit2</varNameZenith> <xRedirecting>Disable</xRedirecting> <varNameXmin>MinX2</varNameXmin> <varNameXmax>MaxX2</varNameXmax> <yRedirecting>Disable</yRedirecting> <varNameYmin>MinY2</varNameYmin> <varNameYmax>MaxY2</varNameYmax> <zRedirecting>Disable</zRedirecting> <varNameZmin>MinZ2</varNameZmin> <varNameZmax>MaxZ2</varNameZmax> <option>border=true;</option> <enablexAxis>true</enablexAxis> <enableyAxis>true</enableyAxis> <enablezAxis>false</enablezAxis> <customPalatte>Enable</customPalatte> <propAxes>Disable</propAxes> </PlotStore> </plotstore> <input> <e type="operand">x</e> <e type="function" args="1">f</e> <e type="operand">x</e> <e type="operand">2</e> <e type="operator" args="1">-</e> <e type="operand">2</e> <e type="function" args="4">explicit</e> </input> </maximaplugin> </region> <region left="252" top="72" width="271" height="192" color="#000000" fontSize="10"> <maximaplugin> <ImageFile FileName="ol1oogj0.pdf" DataLenght="16030">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</ImageFile> <plotstore> <PlotStore xmlns:xsd="http://www.w3.org/2001/XMLSchema" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xmlns=""> <commandList> <string>terminal=pdfcairo</string> <string>file_name="C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/ol1oogj0"</string> <string>font="Arial"</string> <string>font_size=12</string> <string>title=""</string> <string>background_color="#fefefe"</string> <string>xaxis=true</string> <string>xaxis_type=solid</string> <string>xaxis_color=black</string> <string>xaxis_width=1</string> <string>yaxis=true</string> <string>yaxis_type=solid</string> <string>yaxis_color=black</string> <string>yaxis_width=1</string> <string>enhanced3d = true</string> <string>xu_grid=40</string> <string>yv_grid=40</string> <string>xlabel="x in cm"</string> <string>ylabel="y in cm"</string> <string>zlabel="z"</string> <string>zrange=[-5,5]</string> </commandList> <prambleList> <string>"set term pdfcairo enhanced size 2.72, 1.92"</string> <string>"set encoding utf8"</string> <string>"set style line 100 lc rgb 'grey' lt -1 lw 0.1"</string> <string>"set grid xtics ls 100"</string> <string>"set grid ytics ls 100"</string> <string>"set pm3d lighting depthorder base"</string> </prambleList> <plotType>plot2D</plotType> <titleDefault>SAMPLE PLOT</titleDefault> <title /> <titleState>Custom</titleState> <border>Disable</border> <borderVal>4095</borderVal> <textSize>12</textSize> <textSizeState>Disable</textSizeState> <textFont>Arial</textFont> <contour>Disable</contour> <contourType /> <contourLevels>5</contourLevels> <bgColor>#fefefe</bgColor> <enhanced3dState>Enable</enhanced3dState> <pm3d>Enable</pm3d> <pm3dpalette>color</pm3dpalette> <gridXu>40</gridXu> <gridYv>40</gridYv> <gridState>Custom</gridState> <width>261</width> <height>184</height> <pictureSizeState>Interactive</pictureSizeState> <filename>C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/ol1oogj0</filename> <termType>pdf</termType> <mapView>Disable</mapView> <xName>x in cm</xName> <yName>y in cm</yName> <zName>z</zName> <xAxisType>solid</xAxisType> <yAxisType>solid</yAxisType> <xAxisColor>black</xAxisColor> <yAxisColor>black</yAxisColor> <xaxisWidth>1</xaxisWidth> <yaxisWidth>1</yaxisWidth> <xNameS>Enable</xNameS> <yNameS>Enable</yNameS> <zNameS>Enable</zNameS> <xMinRange>-5</xMinRange> <xMaxRange>5</xMaxRange> <yMinRange>-0.387778304000001</yMinRange> <yMaxRange>4.142070016</yMaxRange> <zMinRange>-5</zMinRange> <zMaxRange>5</zMaxRange> <xRangeS>Disable</xRangeS> <yRangeS>Disable</yRangeS> <zRangeS>Interactive</zRangeS> <xGrid>Enable</xGrid> <yGrid>Enable</yGrid> <zGrid>Disable</zGrid> <xLogarithmic>Disable</xLogarithmic> <yLogarithmic>Disable</yLogarithmic> <zLogarithmic>Disable</zLogarithmic> <xLogBase>10</xLogBase> <yLogBase>10</yLogBase> <zLogBase>10</zLogBase> <azimuth>60</azimuth> <zenith>60</zenith> <scalAzimuth>1</scalAzimuth> <scalZenith>1</scalZenith> <view>Interactive</view> <mouseRedirecting>Disable</mouseRedirecting> <varNameMouseX>MouseX2</varNameMouseX> <varNameMouseY>MouseY2</varNameMouseY> <varNameMouseWheel>MouseW2</varNameMouseWheel> <viewRedirecting>Disable</viewRedirecting> <varNameAzimuth>Azimut2</varNameAzimuth> <varNameZenith>Zenit2</varNameZenith> <xRedirecting>Disable</xRedirecting> <varNameXmin>MinX2</varNameXmin> <varNameXmax>MaxX2</varNameXmax> <yRedirecting>Disable</yRedirecting> <varNameYmin>MinY2</varNameYmin> <varNameYmax>MaxY2</varNameYmax> <zRedirecting>Disable</zRedirecting> <varNameZmin>MinZ2</varNameZmin> <varNameZmax>MaxZ2</varNameZmax> <option>border=true;</option> <enablexAxis>true</enablexAxis> <enableyAxis>true</enableyAxis> <enablezAxis>false</enablezAxis> <customPalatte>Enable</customPalatte> <propAxes>Disable</propAxes> </PlotStore> </plotstore> <input> <e type="operand">x</e> <e type="operand" style="unit">cm</e> <e type="operator" args="2">*</e> <e type="function" args="1">f</e> <e type="operand" style="unit">cm</e> <e type="operator" args="2">/</e> <e type="operand">x</e> <e type="operand">200</e> <e type="operator" args="1">-</e> <e type="operand">200</e> <e type="function" args="4">explicit</e> </input> </maximaplugin> </region> </regions> </worksheet>