Given: Point P is on the bisector of angle A B C. Prove: Point P is equidistant from the sides of angle A B C. Art: Three rays B A, B P, and B C point in rightward direction sharing a common endpoint labeled as B. Ray B P is horizontal and bisects angle A B C equally. The perpendicular from point P to ray B A is made by a dotted line. The perpendicular cuts ray B A at point X. Angle B X P is labeled a right angle. The perpendicular from point P to ray B C is made by another dotted line. The perpendicular cuts ray B C at point Y. Angle B Y P is labeled a right angle. Drag the answers into the boxes to correctly complete the proof.