Area bounded by curve `y^(2)=x` and `x=4` is divided into `4` equal parts by the lines `x=a` and `y=b` then `a& b` is

The area between the curve x=y^(2) and x=4 which divide into two equal parts by the line x=a. Find the value of a

If the area bounded by the parabola x^(2)=y and the line y = 4 is divided into equal parts by the line y = c, then : c =

If the area bounded by the curve y=x^(2) , the X-axis and the line x=2^(1//3) is divided into two equal parts by the line x = a, then : a=

Area bounded by the curves y = |x| and y = 4- |x| is

The area bounded by the curve y^(2)=8x and the line x=2 is

Area bounded by the curves 4y=|x^(2)-4| and y+|x|=7, is equal to :

Area bounded by the curve y>=|x-2| and y<=4-|x-3|

Area bounded by the curves y=2^(x),y=2x-x^(2),x=0 and x=2 is equal to

The area bounded by the curve y^(2) = 16x and the line x = 4 is

Area bounded by the curves y = x ,y = tanx and x = pi/4 is