Your answers from smallest to largest 0. If an intersection occurs at the pole, enter POLE in the first answer blank.) r = 4 sin(20), r = 2 (r, 0) 1. 12 %3D (r, e) 1, 12 13T (r, e) - ( 1, 5 12 17t (r, 0) = 12 7n -1. 12 (r, 0) = 11n 1, 12 (r, e) = 19 -1. 12 (r, e) = 231 -1, 12 (r, 0) =

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 34E
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Question
Find all points of intersection of the given curves. (Assume 0 s 0s 2n and r 2 0. Order your answers from smallest to
largest 0. If an intersection occurs at the pole, enter POLE in the first answer blank.)
4 sin(20), r= 2
(r, 0)
1,
12
1. 12
(r, 0)
(r, 8) :
13T
1,
12
17T
1,
12
(r, 0)
(r, 0) =
-1,
12
11n
(r, 8)
%3D
12
19n
-1,
12
(r, e)
%3D
23n
(-1.
(r, 0) =
12
71
Transcribed Image Text:Find all points of intersection of the given curves. (Assume 0 s 0s 2n and r 2 0. Order your answers from smallest to largest 0. If an intersection occurs at the pole, enter POLE in the first answer blank.) 4 sin(20), r= 2 (r, 0) 1, 12 1. 12 (r, 0) (r, 8) : 13T 1, 12 17T 1, 12 (r, 0) (r, 0) = -1, 12 11n (r, 8) %3D 12 19n -1, 12 (r, e) %3D 23n (-1. (r, 0) = 12 71
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