Art of Problem Solving

Angle bisector: Difference between revisions

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For an [[angle]] <math>\displaystyle \angle ABC</math>, the angle bisector of <math>\displaystyle \angle ABC</math> is the line from B such that the angle between this line and <math>\displaystyle BC</math> is equal to the angle between this line and <math>\displaystyle AB</math>.
For an [[angle]] <math>\displaystyle \angle ABC</math>, the angle bisector of <math>\displaystyle \angle ABC</math> is the line from B such that the angle between this line and <math>\displaystyle BC</math> is equal to the angle between this line and <math>\displaystyle AB</math>.
<center>[[Image:Anglebisector.png]]</center>


==See also==
==See also==
* [[Angle Bisector Theorem]]
* [[Angle Bisector Theorem]]
* [[Geometry]]
* [[Geometry]]

Revision as of 14:30, 24 June 2006

For an angle $\displaystyle \angle ABC$, the angle bisector of $\displaystyle \angle ABC$ is the line from B such that the angle between this line and $\displaystyle BC$ is equal to the angle between this line and $\displaystyle AB$.

See also