Let R be the region enclosed by the circle (x – 1)²+y? = 1, bounded below by the x-axis, and bounded above by the parabola y = -x² + 1. Then the limits of integration of x for evaluating the double integral S, 3dxdy are 1-1- y?

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section: Chapter Questions
Problem 12T
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Q10
Let R be the region enclosed by the circle (x – 1)²+y² = 1, bounded below by
the x-axis, and bounded above by the parabola y = -x² + 1. Then the limits of
integration of x for evaluating the double integral fp 3dxdy are
1-1- y² < x< Vy+1
as above
None of these
VI- y S xS 1+ VT– y²
Vy +1<x<1+ /1– y²
as above,
as above
1+ 1- y? < x < 1-y
as above.
Transcribed Image Text:Let R be the region enclosed by the circle (x – 1)²+y² = 1, bounded below by the x-axis, and bounded above by the parabola y = -x² + 1. Then the limits of integration of x for evaluating the double integral fp 3dxdy are 1-1- y² < x< Vy+1 as above None of these VI- y S xS 1+ VT– y² Vy +1<x<1+ /1– y² as above, as above 1+ 1- y? < x < 1-y as above.
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