Given a triangle AABC and a point P in the triangle. Let L be a line...

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Given a triangle AABC and a point P in the triangle. Let L be a line through this point P, perpendicular to AB and let D be the intersection point of the line L and side AB. Let M be another line through P that is perpendicular to the side AC and let the point E be the intersection point of the line M and the side AC. Prove that P lies on the bisector of the angle ZBAC if and only if |PE| = |PD|. Using Pythagorean theorem and the angle sum of a triangle? Given a triangle AABC and a point P in the triangle. Let L be a line through this point P, perpendicular to AB and let D be the intersection point of the line L and side AB. Let M be another line through P that is perpendicular to the side AC and let the point E be the intersection point of the line M and the side AC. Prove that P lies on the bisector of the angle ZBAC if and only if |PE| = |PD|. Using Pythagorean theorem and the angle sum of a triangle?

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ANSWER Pythagorean theorem the wellknown geometric theorem that the sum of the squares on the legs o... View the full answer