Mathematics, 12.11.2020 01:00 kayleedavis08

Given: Triangle ABC is isosceles. P is the midpoint of AB. Q is the midpoint of AC. AB ≅ AC Prove: PC ≅ QB

By the Midpoint Formula, the coordinates of P are (_,_), and the coordinates of Q are (_,_).

By the Distance Formula, PC = QP = _, so PC ≅ QB by the definition of congruency.

Given: Triangle ABC is isosceles. P is the midpoint of AB. Q is the midpoint of AC. AB ≅ AC

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Given: Triangle ABC is isosceles. P is the midpoint of AB. Q is the midpoint of AC. AB ≅ AC Prove: PC ≅ QB By the Midpoint Formula, the coordinates of P are (_,_), and the coordinates of Q are (_,_). By the Distance Formula, PC = QP = _, so PC ≅ QB by the definition of congruency.

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Another question on Mathematics

Given: Triangle ABC is isosceles. P is the midpoint of AB. Q is the midpoint of AC. AB ≅ AC Prove: PC ≅ QB

By the Midpoint Formula, the coordinates of P are (_,_), and the coordinates of Q are (_,_).

By the Distance Formula, PC = QP = _, so PC ≅ QB by the definition of congruency.