The sides of an acute triangle measure 14 cm, 18 cm, and 20 cm, respectively. Which of the following equations, when solved for θ, gives the measure of the smallest angle of the triangle? (Note: For any triangle with sides of length a, b, and c that are opposite angles A, B, and C, respectively, = = and c2 = a2 + b2 − 2ab cos,C.) = 182 + 202 − 2(18)(20)cos,θ = 142 + 182 − 2(14)(18)cos,θ 4 x 6 x 6 4 x 6 4 x x (empty set) 6 4 6 4 27 __ _ 81 12 __ _ 81 4 __ _ 81 3 __ _ 81 1 __ _ 81 sin,C _____ c sin,B _____ b sin,A _____ a 1 __ _ 18 sin,θ ____ _ 14 1 __ _ 20 sin,θ ____ _ 14 1 __ _ 14 sin,θ ____ _ 20 2 2 END OF TEST 2 STOP! DO NOT TURN THE PAGE UNTIL TOLD TO DO SO. DO NOT RETURN TO THE PREVIOUS TEST.
