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Calculate the area enclosed by the circle x2+y2=r2
πb2 sq units
πr2 sq units
(r/2) π sq units
Find the area under the circle x2 + y2 = 16 in the first quadrant
10 π sq units
30 π sq units
16 π sq units
Find the area of the region bounded by the parabola = 4-x2 , x − axis and the lines x = 0, x = 2
16/3 sq units
5/7 sq units
11/9 sq units
Find the area of the region bounded by the line x − 2 y −12 = 0, the y-axis and the lines y = 2, y = 5
37 sq units
57 sq units
39 sq units
Find the area bounded by y = x between the lines x = −1and x = 2 with x -axis
5/2 sq units
Use integration to calculate the area of the region bounded between the line x = 4 and the parabola y2 = 16x
128/3 sq units
Use integration to calculate the area of the circle whose center is at the origin and the radius is 3 units
9π
8π
(9/2)π
Find the area under the curve (x2/36)+(y2/25)=1
20 π sq units
Use integration to calculate the area of the circle whose center is at the origin and the radius is b units
πb2sq units
πb sq units
(b/2) π sq units
Find the area of the parabola y2 = 8x bounded by its latus rectum
32/3 sq units
It is done.