The value of k for which the area of the figure bounded by the curve `y=8x^2-x^5`, the straight line `x=1` and `x=k` and the x-axis is equal to `16/3`. (A) 2 (B) `root3 (8-sqrt17)` (C) 3 (D) `-1`

One value of k for which the area of the figure bounded by the curve y=8x^2-x^5 , the st. lines x=1 and x=k and x-axis is equal to 16/3 is :

Find the value of ‘c’ for which the area of the figure bounded by the curve, y = 8x^(2) – x^(5) , the straight lines x = 1 and x = c and the abscissa axis is equal to 16//3 .

If S is the sum of cubes of possible value of c for which the area of the figure bounded by the curve y=8x^(2)-x^(5), then straight lines x=1 and x=c and the abscissa axis is equal to (16)/(3), then the value of [S], where [.] denotest the greatest integer function,is

Find the area of the region bounded by the curve y = x^2 , the x-axis, and the lines x = 1 and x = 3.

Find the area of the region bounded by the curve y^2=8x and the x-axis at x=1 and x=3.

Find the area of the region bounded by the curves y= 5- x^2 , X - axis and the lines x=2 and x=3.