Which of the following shows finding the area of an area outside the curve - 3 S1n (2@) 36 sin (2@) and within the curve S. [16 sin(20) – 4 sin (20)] do S. [16 sin(20) – 4 sin²(20)] do
Which of the following shows finding the area of an area outside the curve - 3 S1n (2@) 36 sin (2@) and within the curve S. [16 sin(20) – 4 sin (20)] do S. [16 sin(20) – 4 sin²(20)] do
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.2: Trigonometric Functions Of Angles
Problem 94E
Related questions
Question
![Which of the following shows finding the area of an area outside the curve
3sin (20)
%3D
36 sin (2@)
and within the curve
So [16 sin(20) – 4 sin² (20)] do
So [16 sin(20) – 4 sin² (20)] d0
So [9 sin°(20) – 36 sin(20)] d0
Só [4 sin°(20) – 16 sin(20)] d0
2 S. [16 cos(20) - 4 cos² (20)] d0
So [36 sin(20) – 9 sin²(20)] d0
So [9 sin°(20) – 36 sin(20)] d0
2 So [4 cos (20) – 16 cos(20)] d0
So [36 sin(20) – 9 sin²(20)] do
So [4 cos (20) – 16 cos(20)] d0
So [4 sin² (20) – 16 sin(20)] d®
S. [16 cos(20) – 4 cos (20)] d0
So [1296 sin? (20) - 9 sin (20)] d0](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F016665e0-7a3e-46af-bbad-65897ffa4571%2F7df7525e-3ddd-4e10-9c3b-63355e9c7cbd%2Fxe9su3o_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Which of the following shows finding the area of an area outside the curve
3sin (20)
%3D
36 sin (2@)
and within the curve
So [16 sin(20) – 4 sin² (20)] do
So [16 sin(20) – 4 sin² (20)] d0
So [9 sin°(20) – 36 sin(20)] d0
Só [4 sin°(20) – 16 sin(20)] d0
2 S. [16 cos(20) - 4 cos² (20)] d0
So [36 sin(20) – 9 sin²(20)] d0
So [9 sin°(20) – 36 sin(20)] d0
2 So [4 cos (20) – 16 cos(20)] d0
So [36 sin(20) – 9 sin²(20)] do
So [4 cos (20) – 16 cos(20)] d0
So [4 sin² (20) – 16 sin(20)] d®
S. [16 cos(20) – 4 cos (20)] d0
So [1296 sin? (20) - 9 sin (20)] d0
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