Escribed circles of a triangle
The angle bisectors of a triangle are concurrent at a point called the incenter
(I), the circumcenter is also the center of the inscribed circle of
the triangle.
Furthermore, each angle bisector is concurrent with the external angle bisectors
of the other two angles. The three points so created are the centres of
the escribed circles of the triangle.
To play with a GSP sketch that shows the escribed
circles click here.
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