Find the coordinates of the points of intersection of the curves `y=cosx , y=sin3xif-pi/2lt=xlt=pi/2`

Find the coodinates of the point of intersection of the curves y= cos x , y= sin 3x if -(pi)/(2) le x le (pi)/(2)

The co-ordinates of points of intersection of the curves y=cos x and y=sin3x,x in[-(pi)/(2),(pi)/(2)] are

Find the coordinates of eth point of intersection of the lies 2x-y+3=0 and x+2y-4=0

Write the number of points of intersection of the curves 2y=1 and y=cos x,0<=xM=2 pi

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

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

For -(pi)/(2)le x le (pi)/(2) , the number of point of intersection of curves y= cos x and y = sin 3x is

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