The area bounded by the curve `y=x^(4)-2x^(3)+x^(2)+3` with x-axis and ordinates corresponding to the minima of y, is

(i) Find the area bounded by x^(2)+y^(2)-2x=0 and y = sin'(pix)/(2) in the upper half of the circle. (ii) Find the area bounded by the curve y = 2x^(4)-x^(2) , x-axis and the two ordinates cooreponding to the the minima to the function. (iii) Find area of the curve y^(2) = (7-x)(5+x) above x-axis and between the ordinates x = - 5 and x = 1 .

The area bounded by the curve y=(4)/(x^(2)) , x -axis and the ordinates x=1,x=3 is

The area bounded by the curve y=4-x^(2) and X-axis is

The area bounded by the curves y^(2)=x^(3) and |y|=2x

The are bounded by y=f(x) = x^(4)-2x^(3)+x^(2)+3, X-axis and ordinates corresponding to minimum of the function f(x) is

Find the area bounded by the curve y^(2) = 4x the x-axis and the ordinate at x=4

The area bounded by the curve y=(x-1)(x-2)(x-3) , x-axis and ordinates x=0,x=3 is :

Find the area bounded by the curve y=x^3-3x^2+2x and the x-axis.

Find the area bounded by the curve y=x^3-3x^2+2x and the x-axis.