prove that the length perpendicular from any point on the biscector of an angle to the sides are equal
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The bisector of an angle is constructed by drawing a line through the set of all points that are equidistant to the two sides of the angle. So the distances are equal by definition.
Then, with X and Y the feet of the perpendiculars from D to sides AB and AC respectively, triangle AXD and AYD are congruent.
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