Question

write an example of the converse of angle bisector theorem. use simple words and write 1-2 sentences

Answer 1

The converse of the angle bisector theorem states that if a point is on the interior of an angle and forms two segments to the angle's sides that are proportional to the lengths of those sides, then that point is on the angle bisector. For example, if a point divides the sides of a triangle so that the lengths of the segments are in the same ratio as the lengths of the sides, then the point lies on the angle bisector of that angle.