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II. Given the polar curves 6₂ r = 1 + sin and C3 : r = 3 sin 0. 1. Determine the intersection points (in polar co- ordinates) of 62 and C3. 2. Set up the integral or sum of integrals equal to the area of the shaded region. 3. Set up the integral or sum of integrals equal to the perimeter of the shaded region. 2 0

II. Given the polar curves 6₂ r = 1 + sin and C3 : r = 3 sin 0. 1. Determine the intersection points (in polar co- ordinates) of 62 and C3. 2. Set up the integral or sum of integrals equal to the area of the shaded region. 3. Set up the integral or sum of integrals equal to the perimeter of the shaded region. 2 0

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section11.5: Polar Coordinates
Problem 90E
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II. Given the polar curves 62 r = 1 + sin and C3r3 sin 0. 1. Determine the intersection points (in polar co- ordinates) of C2 and C3. 2. Set up the integral or sum of integrals equal to the area of the shaded region. 3. Set up the integral or sum of integrals equal to the perimeter of the shaded region. π @ 0
Transcribed Image Text:II. Given the polar curves 62 r = 1 + sin and C3r3 sin 0. 1. Determine the intersection points (in polar co- ordinates) of C2 and C3. 2. Set up the integral or sum of integrals equal to the area of the shaded region. 3. Set up the integral or sum of integrals equal to the perimeter of the shaded region. π @ 0
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