Difference between revisions of "AreCongruent Command"
From GeoGebra Manual
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Normally this command computes the result numerically. This behavior can be changed by using the [[Prove Command|Prove]] command. | Normally this command computes the result numerically. This behavior can be changed by using the [[Prove Command|Prove]] command. | ||
:{{example| 1=<div><code><nowiki>AreCongruent[Circle[(0, 0),1],x^2+y^2=1]</nowiki></code> and <code><nowiki>AreCongruent[Circle[(1, 1),1],x^2+y^2=1]</nowiki></code> yield ''true'' since the two circles have the same radius. </div>}} | :{{example| 1=<div><code><nowiki>AreCongruent[Circle[(0, 0),1],x^2+y^2=1]</nowiki></code> and <code><nowiki>AreCongruent[Circle[(1, 1),1],x^2+y^2=1]</nowiki></code> yield ''true'' since the two circles have the same radius. </div>}} | ||
| − | {{Note| See also [[AreEqual Command| | + | {{Note| See also [[AreEqual Command|AreEqual]], [[AreCollinear Command|AreCollinear]], [[AreConcyclic Command|AreConcyclic]], [[AreConcurrent Command|AreConcurrent]], [[ArePerpendicular Command|ArePerpendicular]], [[AreParallel Command|AreParallel]] commands.}} |
Revision as of 08:40, 3 August 2015
- AreCongruent[ <Object>, <Object> ]
- Decides if the objects are congruent.
Normally this command computes the result numerically. This behavior can be changed by using the Prove command.
- Example:
AreCongruent[Circle[(0, 0),1],x^2+y^2=1]andAreCongruent[Circle[(1, 1),1],x^2+y^2=1]yield true since the two circles have the same radius.
Note: See also AreEqual, AreCollinear, AreConcyclic, AreConcurrent, ArePerpendicular, AreParallel commands.
