Difference between revisions of "Arc Command"

From GeoGebra Manual
Jump to: navigation, search
Line 1: Line 1:
 
<noinclude>{{Manual Page|version=4.0}}</noinclude>
 
<noinclude>{{Manual Page|version=4.0}}</noinclude>
 
{{command|geometry}}
 
{{command|geometry}}
; Arc[Conic, Point A, Point B]: Returns a conic section arc between two points ''A'' and ''B'' on the conic section ''c''.
+
; Arc[Conic, Point A, Point B]: Returns a conic section arc between two points ''A'' and ''B'' on the circle or ellipse ''c''. For other conics is the result undefined.
{{Note|This only works for a circle or ellipse.}}
+
; Arc[Conic, Number t1, Number t2]: Returns a conic section arc between two parameter values ''t1'' and ''t2'' on the circle or ellipse. For other conics is the result undefined.
; Arc[Conic, Number t1, Number t2]: Returns a conic section arc between two parameter values ''t1'' and ''t2'' on the conic section.
 
 
{{Note|Internally the following parametric forms are used:  
 
{{Note|Internally the following parametric forms are used:  
 
* Circle: ''(r cos(t), r sin(t))'' where ''r'' is the circle's radius.  
 
* Circle: ''(r cos(t), r sin(t))'' where ''r'' is the circle's radius.  
 
* Ellipse: ''(a cos(t), b sin(t))'' where ''a'' and ''b'' are the lengths of the semimajor and semiminor axes.
 
* Ellipse: ''(a cos(t), b sin(t))'' where ''a'' and ''b'' are the lengths of the semimajor and semiminor axes.
* Hyperbola: {{description}} }}
+
}}

Revision as of 13:48, 23 March 2011



Arc[Conic, Point A, Point B]
Returns a conic section arc between two points A and B on the circle or ellipse c. For other conics is the result undefined.
Arc[Conic, Number t1, Number t2]
Returns a conic section arc between two parameter values t1 and t2 on the circle or ellipse. For other conics is the result undefined.
Note: Internally the following parametric forms are used:
  • Circle: (r cos(t), r sin(t)) where r is the circle's radius.
  • Ellipse: (a cos(t), b sin(t)) where a and b are the lengths of the semimajor and semiminor axes.
© 2024 International GeoGebra Institute