Find the coordinates of the points of intersection of the curves `y=cosx , y=sin3x if-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 number of points of intersection of the curves 2y =1 " and " y = "sin" x, -2 pi le x le 2 pi , 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

Find the area of the region enclosed by the given curves . y=cosx , y=sin2x , x=0, x=(pi)/(2)

Find the equation of the tangent to the curve y=x-sinxcosx at x=pi/2

Find the area bounded by the y-axis, y=cosx ,and y=sinx when 0lt=xlt=pi/2dot

If f (x) = min [ x ^(2), sin ""(x)/(2), (x -2pi) ^(2)], the area bounded by the curve y=f (x), x-axis, x=0 and x=2pi is given by Note: x_(1) is the point of intersection of the curves x ^(2) and sin ""(x)/(2),x _(2) is the point of intersection of the curves sin ""x/2 and (x-2pi)^(2))

Find the equation of the tangent to the curve x=sin3t ,y=cos2t at t=pi/4dot

Find the area bounded by the y-axis, y=cosx ,a n dy=sinxw h e n0lt=xlt=pi/2dot

Find the area of the region enclosed by the given curves . y=sinx ,y=cosx , x=0 , x=(pi)/(2)