Find area enclosed by curve `0leylex|x|+1` between `-1lexle1` (a) `2` (b) `(4)/(3)` (c) `(1)/(3)` (d) `3`

Find the area enclosed by the curves max(2|x|,2|y|)=1

If the area bouded by the curve y=x^(2)-1 tangent to it at (2,3) and y-axis is (a) (2)/(3) (b) (4)/(3) (c) (8)/(3) (d) 1

Find the area bounded by the curves 0leylex^2+1,0le ylex+1,1/2le xle2

Find the area enclosed between curve y = x^(2)+2 , x-axis, x = 1 and x = 2 .

The area enclosed between the curve y^2=4x and the line y=x is (A) 8/3 (B) 4/3 (C) 2/3 (D) 1/2

The area of the region bouonded by the curve y=x-x^2 between x=0 and x=1 is (A) 1/6 (B) 1/3 (C) 1/2 (D) 5/6

The area enclosed by the curve y^(2)=x^(4)(1-x^(2)) is

The area enclosed between the curves y=|x^(3)| and x=y^(3) is

The area enclosed by the curve y=x^5 , the x-axis and the ordinates x=-1,x=1 is (A) 0 (B) 1/6 (C) 1/3 (D) none of these