I. Intro to Trig (a.) Determine the quadrant in which the terminal side of the angle lies. (b.) Determine two coterminal angles (one positive and one negative) for the given angle. 1.) 160° 2.) 5.5 3.) β 11π 4.) 4 2π 5 State the quadrant in which π lies. 5.) π πππ < 0, πππ π < 0 6.) π πππ > 0, πππ π > 0 7.) π πππ > 0, π‘πππ < 0 8.) π πππ > 0, πππ‘π < 0 9.) πππ‘π > 0, πππ π > 0 10.) π‘πππ > 0, ππ ππ < 0 Find the exact value of each. 3 11.) If πππ π = 5 and π πππ < 0, find ππ ππ. 12.) If π‘πππ = β 12 5 and π πππ > 0, find π πππ. Find the reference angle, πβ², for the given angle. 13.) β95° 14.) 5.5 15.) 7π 8 II. Trig Graphs and Inverses (a.) Name a, b, c, d, and the associated transformations for each. (b.) Find the amplitude and period. (c.) Find the domain and range. π₯ 1.) π¦ = β2 sin (2 β π) + 1 2.) π¦ = β3 cos(2π₯ + π) β 5 Find the exact value. 3.) arccosβ‘(πππ 5π 4 6.) sinβ‘(ππππ‘ππ1) ) 4.) arctanβ‘(π‘ππ0) 7.) sinβ‘(ππππππ β3 ) 2 5.) arccosβ‘(πππ 3π 2 )
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