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Section 1.6 Angle Pair Relationships 5/7/2017 Goals • Vertical Angles and Linear Pairs • Complementary and Supplementary Angles Vocabulary • Vertical Angles angles whose sides form two pairs of opposite rays Linear Pair • Two adjacent angles whose non-common sides are opposite rays. Complementary Angles • Two angles that add to 90°. Each angle is the complement of the other. Supplementary Angles • Two angles that add to 180°. Each angle is the supplement of the other. Example 1 (needs picture from margin p.45 extra example 1) A. Are 1 and 2 a linear pair? B. Are 4 and 5 a linear pair? C. Are 5 and 3 vertical angles? D. Are 1 and 3 vertical angles? Example 2 • In one town, Main Street and Columbus Avenue intersect to form an angle of 36°. Find the measures of the other three angles. Example 3 • (needs picture from margin p. 45 extra example 3) • Solve for x and y. Then find the angle measures. Example 4 • State whether the two angles are complementary, supplementary, or neither. • (needs picture from margin p. 46 extra example 4) Example 5 A. Given that G is a supplement of H and mG is 82°, find mH. B. Given that U is a complement of V, and mU is 73°, find mV. Example 6 T and S are supplementary. The measure of T is half the measure of S. Find mS. Homework Day 1 Pages 47-48 8-36 Homework Day 2 Pages 48-50 37-54, 57, 58, 62, 63, 65, 66-74 even