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Frequently Used Reasons in Congruent Triangle Proofs • Reflexive Property (A segment or angle is ≅ to itself.) • Substitution Property (A quantity may be substituted for an equal quantity in an equation or inequality.) • Perpendicular lines form right angles. • Right angles are ≅. • Vertical angles are ≅. • Angles that form a linear pair are supplementary. • Supplements of congruent angles≅.are • If two sides of a triangle are ≅, the angles opposite these sides are ≅. • If two angles of a triangle are ≅, the sides opposite these angles are ≅. • Base angles of an isosceles triangle are ≅. • An angle bisector divides an angle into 2 ≅ parts. • A segment bisector divides a segment into 2 ≅ parts. • A midpoint divides a segment into 2 ≅ parts. • Corresponding parts of congruent triangles are congruent. (CPCTC) • A triangle with a right angle is a right triangle. (needed for HL pfs.) • A triangle with 2 ≅ sides is an isosceles triangle. • A triangle with 2 ≅ angles is an isosceles triangle. • If two lines are cut by a transversal such that alternate interior (corresponding) angles are ≅, the lines are parallel.