The area of the region inside r= 2+ cos 0 and outside r = 4 – 3 cos 0 is given by I [(2+ cos 0)² – (4 – 3 cos 0)²] d0 OS O 1 T' ((2+ cos 0) – (4 – 3 cos 0)] de 2 1 I:(4 -3 cos t :- 3 cos 0)? – (2+ cos 0)²] d0 '[(4 – 3 cos 0) – (2 + cos 0)] d0

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.4: Values Of The Trigonometric Functions
Problem 38E
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The area of the region inside r= 2+ cos 0 and outside r = 4 – 3 cos 0
is given by
T ((2+ cos 0)? – (4 – 3 cos 0)?] do
-
1
3
I (2+ cos 0) – (4 – 3 cos 0)] do
3
1
3
I [(4 – 3 cos 0)? – (2+ cos 0)²] d®
-
3
3
| [(4 – 3 cos 0) – (2+ cos 0)] do
Transcribed Image Text:The area of the region inside r= 2+ cos 0 and outside r = 4 – 3 cos 0 is given by T ((2+ cos 0)? – (4 – 3 cos 0)?] do - 1 3 I (2+ cos 0) – (4 – 3 cos 0)] do 3 1 3 I [(4 – 3 cos 0)? – (2+ cos 0)²] d® - 3 3 | [(4 – 3 cos 0) – (2+ cos 0)] do
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