The area enclosed between the curves `y=kx^2" and " x=ky^2`,`(kgt0)` is 1 sq. units. Then k is

If the area enclosed between the curves y=kx^2 and x=ky^2 , where kgt0 , is 1 square unit. Then k is: (a) 1/sqrt(3) (b) sqrt(3)/2 (c) 2/sqrt(3) (d) sqrt(3)

The area enclosed between the curves y=ax^(2) and x=ay^(2)(a gt 0) is 1 sq.unit. Then a =

The area enclosed between the curves y^2=x and y=|x| is

The area enclosed by the curve y^2 +x^4=x^2 is

Find the area enclosed between the curves y=4x^(2) and y=x^(2)+3

If the area enclosed between the curves y=a x^2a n dx=a y^2(a >0) is 1 square unit, then find the value of adot

Show that the area enclosed between the curves y = x and y=x^(3) is (1)/(2) sq unit.

Find the area enclosed between the curves y^(2)=2x+6 and y=x-1

Find the area enclosed between the curves y=x^(2),y=2x-x^(2)

Find the area enclosed between the curves y^(2)=2x,y=4x-1