Difference between revisions of "Curve Command"

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(example in 3d need 3 expressions)
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{{betamanual|version=5.0|
 
{{betamanual|version=5.0|
 
;Curve[ <Expression a> , <Expression b> , <Expression c> , <Parameter Variable> , <Start Value> , <End Value>  ]
 
;Curve[ <Expression a> , <Expression b> , <Expression c> , <Parameter Variable> , <Start Value> , <End Value>  ]
: Yields the 3d Cartesian parametric curve for the given ''x''-expression ''a'', ''y''-expression ''b'' and ''z''-expression ''c'' (using parameter variable) within the given interval [''Start Value'', ''End Value''].
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: Yields the 3D Cartesian parametric curve for the given ''x''-expression ''a'', ''y''-expression ''b'' and ''z''-expression ''c'' (using parameter variable) within the given interval [''Start Value'', ''End Value''].
:{{Example|1=<code><nowiki>Curve[cos(t), sin(t),t, t, 0, 10π]</nowiki></code> creates a 3d spiral.}}
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:{{Example|1=<code><nowiki>Curve[cos(t), sin(t), t, t, 0, 10π]</nowiki></code> creates a 3D spiral.}}
 
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Revision as of 09:35, 20 May 2013



Curve[ <Expression a>, <Expression b>, <Parameter Variable>, <Start Value>, <End Value> ]
Yields the Cartesian parametric curve for the given x-expression a and y-expression b (using parameter variable) within the given interval [Start Value, End Value].
Example: Curve[2 cos(t), 2 sin(t), t, 0, 2π] creates a circle with radius 2 around the origin of the coordinate system.
Note:
  • End Value must be greater than or equal to Start Value and both must be finite.
  • x is not allowed as a parameter variable.
Note: See Curves for details, also see the Derivative Command and the Parametric Derivative Command.
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