II. Consider the polar curves C : r =2 with respect to the polar axis. Let P and Q be the points of intersection of C1 and C2 on the second and third quadrants, respectively, and let R be the region that is inside both Cị and C2. (Refer to the figure below.) - cos 0 and C2 :r = 3/2 + 2 cos 0 which are both symmetric 1. For each of P and Q, flind polar coordinates (r, 0) such that r > 0 and 0 e [0, 27]. 2. Set-up only (do not evaluate) the integral or sum of integrals for the following: (a) The area of R. R (b) The perimeter of R.
II. Consider the polar curves C : r =2 with respect to the polar axis. Let P and Q be the points of intersection of C1 and C2 on the second and third quadrants, respectively, and let R be the region that is inside both Cị and C2. (Refer to the figure below.) - cos 0 and C2 :r = 3/2 + 2 cos 0 which are both symmetric 1. For each of P and Q, flind polar coordinates (r, 0) such that r > 0 and 0 e [0, 27]. 2. Set-up only (do not evaluate) the integral or sum of integrals for the following: (a) The area of R. R (b) The perimeter of R.
Trigonometry (MindTap Course List)
10th Edition
ISBN:9781337278461
Author:Ron Larson
Publisher:Ron Larson
Chapter2: Analytic Trigonometry
Section2.3: Solving Trigonometric Equations
Problem 11ECP
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![II. Consider the polar curves C1 : r =2
with respect to the polar axis. Let P and Q be the points of intersection of C1 and C2 on the second
and third quadrants, respectively, and let R be the region that is inside both Cị and C2. (Refer to the
figure below.)
- cos 0 and C2 :r = 3/2 + 2 cos 0 which are both symmetric
1. For each of P and Q, flind polar coordinates
(r, 0) such that r > 0 and 0 € [0, 27].
2. Set-up only (do not evaluate) the integral or
sum of integrals for the following:
(a) The area of R.
R
(b) The perimeter of R.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F8a425e15-e6bd-4f9e-b47f-2c077fceb18d%2Fd023baac-8986-4b7c-92c1-a60809822e5e%2Fkbln0w_processed.jpeg&w=3840&q=75)
Transcribed Image Text:II. Consider the polar curves C1 : r =2
with respect to the polar axis. Let P and Q be the points of intersection of C1 and C2 on the second
and third quadrants, respectively, and let R be the region that is inside both Cị and C2. (Refer to the
figure below.)
- cos 0 and C2 :r = 3/2 + 2 cos 0 which are both symmetric
1. For each of P and Q, flind polar coordinates
(r, 0) such that r > 0 and 0 € [0, 27].
2. Set-up only (do not evaluate) the integral or
sum of integrals for the following:
(a) The area of R.
R
(b) The perimeter of R.
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