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Bellringer. Factor: 2x 2 +2x -4 A. (2x-1) (x+4) B. (2x-2) (x+2) C. (x+2) (x-2) D. (X-4) (x+1). Complementary and Supplementary angles. 2-3. Complementary angles. Two angles are complementary angles if the sum of their measures is 90. Each angle is the complement of the other.
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Bellringer • Factor: 2x2 +2x -4 • A. (2x-1) (x+4) • B. (2x-2) (x+2) • C. (x+2) (x-2) • D. (X-4) (x+1)
Complementary angles • Two angles are complementary angles if the sum of their measures is 90. • Each angle is the complement of the other
Supplementary angles • Two angles are supplementary angles if the sum of their measures is 180 • Each angle is the supplement of the other
Angle Addition Postulate • If R is in the interior of <PQS, then m<PQR + m<RQS = m<PQS P R Q S
Terms • Adjacent angles are two angles that lie in the same plane, have a common vertex, and a common side. • A Linear Pair is a pair of adjacent angles whose non common side are opposite rays.
Theorems • A theorem is a true statement that follows from other true statements. • Supplement Theorem If two angles form a linear pair, then they are supplementary angles. • Complement Theorem If the noncommon sides of two adjacent angles form a right angle, then the angles are complementary angles
Homework • Pg 70 #s 2-38 evens