Posted by **Phy** on Thursday, March 7, 2013 at 4:22am.

Prove that the triangle formed by the points of contact of the sides of a given triangle with the excircles corresponding to those sides is equivalent to the triangle formed by the points of contact of the sides of the traingle with the inscribed circle

## Answer This Question

## Related Questions

- Trigonometry - Suppose you have an isosceles triangle, and each of the equal ...
- Geomentry - What is the converse of the theorem statement: If a line parallel to...
- Maths(help me plz..! - The sides of a triangle are of lenths x*-y*, x*+y* and ...
- MATH - .In <ABC, <A=60,<B=70,<C=50. Points D , E ,F are the mid-...
- math - triangle a and b are similar the ratio of a side of triangle b to a ...
- math - Let P and Q be the points on the sides AB and BC of a triangle ABC ...
- math - The ratio of the corresponding sides of two similar triangles is 3:2. The...
- isosceles triangle - An isosceles triangle is a triangle that has two equal ...
- Math - Triangle ABC is circumscribed about circle O and D,E, and F are points of...
- Math - Geometry - Triangle Medians and Altitudes - Points D, E, and F are the ...

More Related Questions