The area of the region, enclosed by the circle x2+y2=2 which is not common to the region bounded by the parabola y2=x and the straight line y = x, is:
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a
1624π−1
b
1612π−1
c
136π−1
d
1312π−1
answer is B.
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Detailed Solution
The requireed area is the area of the region bounded by the circle minus the area of the region bounded by y2=x and the line y=xRequired area =Total area – enclosed area = 2π−∫01x−xdx =2π−2x3/23−x2201 =2π−23−12 =2π−16 =12π−16