Find the number of solutions of `(x ,\ y)` which satisfy `|y|=cosx\ a n d\ y=sin^(-1)(sinx),\ w h e r e\ |x|lt=3pi`.

Find the number of solutions of (x,y) which satisfy |y|=cos x and y=sin^(-1)(sin x), where |x|<=3 pi

Find the number of solutions of (x , y),which satisfy absy = sin x and y = cos^-1(cosx) , where -2pi le x le 2pi

The total number of ordered pairs (x, y) satisfying |y|=cosx and y=sin^(-1)(sinx) , where x in [-2pi, 3pi] is equal to :

The total number of ordered pairs (x, y) satisfying |y|=cosx and y=sin^(-1)(sinx) , where x in [-2pi, 3pi] is equal to :

Find the number of ordered pairs of (x, y) satisfying the equation y = |sinx| and y = cos^(-1)(cosx) , where x in [-π, π]

Find the number of ordered pairs of (x, y) satisfying the equation y = |sinx| and y = cos^(-1)(cosx) , where x in [-π, π]

The number of real solution of (x, y), where y=sin^(-1)(sinx)and|y|=cosx,|x|lt3pi is ______

The number of real solution (x,y) where |y|=sinx,y=cos^(-1)(cosx),-2pilexle2pi is

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

The number of solutions of the equation 1+cosx+cos2x+sinx+sin2x+sin3x=0, which satisfy the condition pi/2<|3x-pi/2|lt=pi is