Find all points of intersection of the given curves. (Assume 0 ses 2n andr2 0. Order your answers from smallest to largest e. If an intersection occurs at the pole, enter POLE in the first answer blank.) r= 2 sin(20), r = 1 (r, 8) = (| 1, *. (r, 8) = (| 1, 2 231 (r, 8) = ( -1, 12 197 (r, 0) - 11a (r, 8) = (-1, (r, 8) = (| -1, (r, 6) = (| 1, 12 (r, 8) = (| 1, 3x

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section: Chapter Questions
Problem 20T
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Find all points of intersection of the given curves. (Assume oses 2n and r2 0. Order your answers from smallest to largest 8. If an intersection occurs at the pole, enter POLE in the first answer blank.)
r = 2 sin(20),
r = 1
(r, 8) = ( 1, 12
57
(r, 8) =
1,
12
23л
(r, 8) =
-1,
12
197
-1
12
(r, 8) =
(r, 8) =
11n
-1,
12
(r, 8) =
-1
12
17n
(r, 8) =
1,
12
13n
(r, 8) =
| 1,
12
Transcribed Image Text:Find all points of intersection of the given curves. (Assume oses 2n and r2 0. Order your answers from smallest to largest 8. If an intersection occurs at the pole, enter POLE in the first answer blank.) r = 2 sin(20), r = 1 (r, 8) = ( 1, 12 57 (r, 8) = 1, 12 23л (r, 8) = -1, 12 197 -1 12 (r, 8) = (r, 8) = 11n -1, 12 (r, 8) = -1 12 17n (r, 8) = 1, 12 13n (r, 8) = | 1, 12
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