Prove that the interior bisectors of two of the angles of a non-isosceles triangle and the exterior bisector of the third angle meet the sides of the triangle in three collinear points.
Any advice you can give is great. What I am particularly having trouble with is how I can prove that the points are collinear. The points from the interior bisectors are collinear because they meet at a common point, but how does the other point become collinear?
Any advice you can give is great. What I am particularly having trouble with is how I can prove that the points are collinear. The points from the interior bisectors are collinear because they meet at a common point, but how does the other point become collinear?