The shaded region in D = 4 cos and lies inside the polar curve r outside the polar curve r = cos 0. Which of the following integrals gives the area of this region? 1. I 015 = 2. I = 21/11/2 -π/2 /2 π/2 3 cos 0 de 3 cos 0 de

Calculus: Early Transcendentals
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Author:James Stewart
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Chapter1: Functions And Models
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Question
The shaded region in
lies inside the polar curve r
=
outside the polar curve r cos . Which of
the following integrals gives the area of this
region?
1. I
=
015
2. I =
1
-π/2
*π/2
-π/2
3 cos 0 de
3 cos 0 de
= 4 cos and
Transcribed Image Text:The shaded region in lies inside the polar curve r = outside the polar curve r cos . Which of the following integrals gives the area of this region? 1. I = 015 2. I = 1 -π/2 *π/2 -π/2 3 cos 0 de 3 cos 0 de = 4 cos and
3. I
4. I
5. I
=
=
=
6. I =
1
2
-π/2
1
3- 12 = 1²2
π/2
π/2
1
π/2
-
ST
2
15 cos²0 de
2
π/2
15 cos² 0 de
15 cos²0 de
3 cos 0 de
Transcribed Image Text:3. I 4. I 5. I = = = 6. I = 1 2 -π/2 1 3- 12 = 1²2 π/2 π/2 1 π/2 - ST 2 15 cos²0 de 2 π/2 15 cos² 0 de 15 cos²0 de 3 cos 0 de
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