Number of intersection points of the curves `y=sin^(-1)((2x)/(1+x^2))` and `|y|=pi/4` is

Find the angle of intersection of the curves y^(2)=(2x)/(pi) and y=sin x

The angle of intersection of the curves y=2sin^(2)x and y=cos2x at x=(pi)/(6) is

Find the angle of intersection of the curves y^2=(2x)/pi and y=sinx at x = pi/2 is .

The point of intersection of the curves y^(2) = 4x and the line y = x is

The angle of intersection of the curves y=2\ sin^2x and y=cos2\ x at x=pi/6 is (a) pi//4 (b) pi//2 (c) pi//3 (d) pi//6

The centre of the circule passing through the points of intersection of the curves (2x+3y+4)(3x+2y-1)=0 and xy=0 is

The centre of the circule passing through the points of intersection of the curves (2x+3y+4)(3x+2y-1)=0 and xy=0 is

The number of point of intersection of the two curves y=2sin x and y=5x^(2)+2x+3 is :

The number of points of intersection of the two curves y=2 sin x and y=5x^(2)+2x +3 is