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. Let C1 and C2 be two curves in polar coordinates, whose equations are given by: (see attached image with equations C1 and C2). One of the intersection angles between the curves is: (see the attached image part 2) Which of the following integrals (see the image part 2) allows us to calculate the area outside C1 and inside C2?

. Let C1 and C2 be two curves in polar coordinates, whose equations are given by: (see attached image with equations C1 and C2). One of the intersection angles between the curves is: (see the attached image part 2) Which of the following integrals (see the image part 2) allows us to calculate the area outside C1 and inside C2?

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.4: Multiple-angle Formulas
Problem 28E
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A. Let C1 and C2 be two curves in polar coordinates, whose equations are given by: (see attached image with equations C1 and C2).

One of the intersection angles between the curves is: (see the attached image part 2)

Which of the following integrals (see the image part 2) allows us to calculate the area outside C1 and inside C2?

 

 

 

Uno de los angulos de intersección entre las curvas es 0 3. De las siguientes integrales (2+ 2 cos(0) de - | (6 cos(0)" do 1. 2(2+ 2 con(0))* – (6 con(0))" do 3. (2 + 2 cos(0)) - (6 cos(0)) do + (2 + 2 cos(0)) do
Transcribed Image Text:Uno de los angulos de intersección entre las curvas es 0 3. De las siguientes integrales (2+ 2 cos(0) de - | (6 cos(0)" do 1. 2(2+ 2 con(0))* – (6 con(0))" do 3. (2 + 2 cos(0)) - (6 cos(0)) do + (2 + 2 cos(0)) do
C: r= 6 cos(e) C: r=2+2 cos(@) y
Transcribed Image Text:C: r= 6 cos(e) C: r=2+2 cos(@) y
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