Stitz-Zeager_College_Algebra_e-book

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Unformatted text preview: all that this means f (−θ) = −f (θ) for θ in the domain of f . 820 Applications of Trigonometry 11.5.2 Answers 1. (a) Circle: r = 6 sin(θ) y (d) Rose: r = 4 cos(2θ) y 6 4 θ= −6 6 x 3π 4 θ= 4 (e) Rose: r = 5 sin(3θ) y 2 θ= 2 x 2π 3 5 θ= π 3 −5 −2 −5 (f) Rose: r = cos(5θ) y (c) Rose: r = 2 sin(2θ) y 2 1 θ= θ= 2 −2 x −4 (b) Circle: r = 2 cos(θ) y −2 x 5 −4 −6 −2 π 4 x 7π 10 θ= 9π 10 3π 10 θ= −1 π 10 1 −1 x 11.5 Graphs of Polar Equations 821 (j) Cardioid: r = 5 + 5 sin(θ) y (g) Rose: r = sin(4θ) y 1 θ= 10 3π 4 θ= π 4 5 −1 1 x −10 −5 5 10 x 4 x 2 x −5 −1 −10 (h) Rose: r = 3 cos(4θ) y θ= θ= 5π 8 3 θ= (k) Cardioid: r = 2 + 2 cos(θ) y 4 3π 8 7π 8 θ= −3 2 π 8 3 x −4 −2 2 −2 −3 −4 (i) Cardioid: r = 3 − 3 cos(θ) y (l) Cardioid: r = 1 − sin(θ) y 6 3 −6 2 1 −3 3 6 x −2 −1 1 −3 −1 −6 −2 822 Applications of Trigonometry (m) Lima¸on: r = 1 − 2 cos(θ) c y 3 θ= (p) Lima¸on: r = 2 + 7 sin(θ)...
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This note was uploaded on 05/03/2013 for the course MATH Algebra taught by Professor Wong during the Fall '13 term at Chicago Academy High School.

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