Difference between revisions of "Freehand Shape Tool"

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{{Tool|icon=Mode_freehandshape64.png|name={{PAGENAME}}|type=special object}}
 
The Freehand Shape Tool lets you either sketch a [[functions|function]], or you can draw a freehand circle, segment or polygon and it will be recognized and converted to an exact shape. If a function ''f'' is created, you can compute its value at certain point, place a point on it or perform some transformations. Tangents and derivatives for these functions are not supported.
 
The Freehand Shape Tool lets you either sketch a [[functions|function]], or you can draw a freehand circle, segment or polygon and it will be recognized and converted to an exact shape. If a function ''f'' is created, you can compute its value at certain point, place a point on it or perform some transformations. Tangents and derivatives for these functions are not supported.
  
{{note|You can use all the curve fitting commands on functions created by this Tool, eg [[FitSin_Command|FitSin[f]]] }}
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{{note|You can use all the curve fitting commands on functions created by this Tool, e.g. [[FitSin_Command|FitSin[f]]] }}
  
{{note|You can use the [[Integral_Command|Integral]] command on functions created with this tool eg [[Integral_Command|Integral[f, 1, 5]]] to shade under it and find the area }}
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{{note|You can use the [[Integral_Command|Integral]] command on functions created with this tool e.g. [[Integral_Command|Integral[f, 1, 5]]] to shade under it and find the area }}

Revision as of 13:25, 23 July 2015

The Freehand Shape Tool lets you either sketch a function, or you can draw a freehand circle, segment or polygon and it will be recognized and converted to an exact shape. If a function f is created, you can compute its value at certain point, place a point on it or perform some transformations. Tangents and derivatives for these functions are not supported.

Note: You can use all the curve fitting commands on functions created by this Tool, e.g. FitSin[f]
Note: You can use the Integral command on functions created with this tool e.g. Integral[f, 1, 5] to shade under it and find the area
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