The angle between the curves `y= sin x ` and `y= cos x` is-

The angle between the curves y = sinx and y = cos x is

The angle between the curves y=sin x and y = cos x, 0 lt x lt (x)/(2) , is

The angle between the curves y=sin x and y = cos x, 0 lt x lt (pi) /(2) , is

The angle between the curves y=sin x and y = cos x, 0 lt x lt (pi)/(2) , is

The angle between the curves y=sin x and y = cos x, 0 lt x lt (x)/(2) , is a) tan^-1(2sqrt2) b) tan^-1(3sqrt2) c) tan^-1(3sqrt3) d) tan^-1(5sqrt2)

The measure of the angle between the curves y=2 sin^(2)x and y = cos 2 x at x=(pi)/(6) is ……….

The angle between the curves y=x^2 and y=4-x^2 is

The angle between the curves y=x^2 and y=4-x^2 is

Find the area enclosed between the curve y= sin x and y = cos x that lies between thhe lines x= 0 and x= pi/2 .