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 number of points of intersection of the curves 2y =1 " and " y = "sin" x, -2 pi le x le 2 pi , is

The number of points of intersection of the curves 2y =1 " and " y = "sin" x, -2 pi le x le 2 pi , is

The number of the points of intersection of the curves y=cosx, y=sin3x if -(pi)/2le xle (pi)/2 is

Find the points of intersection of the curves y=cosx and y=sin3x if -pi/2 le x le pi/2

Write the number of points of intersection of the curves 2y=1 and y=cosx where 0 le x le 2pi

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 the points of intersection of the curves y = cos x , y = sin 3x : if -pi/2 le x le pi/2

The number of points in interval [ - (pi)/(2) , (pi)/(2)], where the graphs of the curves y = cos x and y= sin 3x , -(pi)/(2) le x le (pi)/(2) intersects is