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2. Consider the polar curves C1:r= 3 sin20 and C2 :r = 3 cose, and let R be the shaded region as shown below. C1 C2 R- (a) Find all points of intersection of C1 and C2. (b) Set-up the integrals yielding the area of R. (c) Set-up the integrals yielding the perimeter of R.

2. Consider the polar curves C1:r= 3 sin20 and C2 :r = 3 cose, and let R be the shaded region as shown below. C1 C2 R- (a) Find all points of intersection of C1 and C2. (b) Set-up the integrals yielding the area of R. (c) Set-up the integrals yielding the perimeter of R.

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section11.4: Plane Curves And Parametric Equations
Problem 53E
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2. Consider the polar curves C1:r = 3 sin20 and C2:r = 3 cose, and let R be the shaded region as shown below. C1 C2 R- (a) Find all points of intersection of C1 and C2. (b) Set-up the integrals yielding the area of R. (c) Set-up the integrals yielding the perimeter of R.
Transcribed Image Text:2. Consider the polar curves C1:r = 3 sin20 and C2:r = 3 cose, and let R be the shaded region as shown below. C1 C2 R- (a) Find all points of intersection of C1 and C2. (b) Set-up the integrals yielding the area of R. (c) Set-up the integrals yielding the perimeter of R.
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