KmPlot/Using Sliders: Difference between revisions

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A main feature fo '''KmPlot''' is to visualize the influence of parameters to the curve of a function. Let's see, how to move a sinus curve left and right:
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A main feature fo '''KmPlot''' is to visualize the influence of parameters to the curve of a function.  
 
==Moving a Sinus Curve==
 
Let's see, how to move a sinus curve left and right:


* Create a new cartesian plot.
* Create a new cartesian plot.
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Now you can move the slider and see how the parameter value modifies the position of the curve.
Now you can move the slider and see how the parameter value modifies the position of the curve.


==Screenshots==
===Screenshots===


<gallery perrow="3">
<gallery perrow="3">
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Image:Kmplot_sliders.png|Slider window
Image:Kmplot_sliders.png|Slider window
</gallery>
</gallery>
==Trajectory of a Projectile==
[[Image:Kmplot_projectile.png|thumb]]
Now let's have a look at the maximum distance of a projectile thrown with different angles. We use a parametric plot depending on an additional parameter which is the angel.
* Define a contant v_0 for the starting velocity.
* Create a new parametric plot
* Enter the equations {{Input|1=<nowiki>f_x(t,α) = v_0∙cos(α)∙t
f_y(t,α) =2+ v_0∙sin(α)∙t−5∙t^2</nowiki>}}
* Check the <menuchoice>Slider</menuchoice> option and choose <menuchoice>Slider No. 1</menuchoice> from the drop down list.
* To make the available sliders visible, check <menuchoice>View -> Show Sliders</menuchoice>
Now you can move the slider and see how the distance depends on the parameter value.
{{Category:Education}}
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Revision as of 13:41, 11 October 2010

A main feature fo KmPlot is to visualize the influence of parameters to the curve of a function.

Moving a Sinus Curve

Let's see, how to move a sinus curve left and right:

  • Create a new cartesian plot.
  • Enter the equation
    f(x,a) = sin(x-a)
  • Check the Slider option and choose Slider No. 1 from the drop down list.
  • To make the available sliders visible, check View -> Show Sliders

Now you can move the slider and see how the parameter value modifies the position of the curve.

Screenshots

Trajectory of a Projectile

Now let's have a look at the maximum distance of a projectile thrown with different angles. We use a parametric plot depending on an additional parameter which is the angel.

  • Define a contant v_0 for the starting velocity.
  • Create a new parametric plot
  • Enter the equations
    f_x(t,α) = v_0∙cos(α)∙t
    f_y(t,α) =2+ v_0∙sin(α)∙t−5∙t^2
  • Check the Slider option and choose Slider No. 1 from the drop down list.
  • To make the available sliders visible, check View -> Show Sliders

Now you can move the slider and see how the distance depends on the parameter value. Educational and training fun for young and old