If `sin(6/5x) = 0` and `cos (x/5) = 0` , then

If 2 sin ((6)/(5) x) = 0 and cos ((x)/(5)) = then

If int x^(6) sin (5x^7)dx=(k)/(5)cos (5x^7), x ne 0 , then :

If int sin 3x cos 5x dx=0 when x=0 , then the value of constant of integration

If int sin 3x cos 5x dx=0 when x=0 , then the value of constant of integration

The number of solutions of the equation 16(sin^(5)x +cos^(5)x)=11(sin x + cos x) in the interval [0,2pi] is

" If "sin^(2)x+sin x cos x-6cos^(2)x=0" and "-(pi)/(2)ltxlt0," then value of "cos2x" is " -3/5 3/5 -4/5 4/5

Number of solutions of the equation sin 5x cdot cos 3x = sin 6x cdot cos 2x , In the interval [0, pi] is

General solution of sin^(2) x-5 sin x cos x -6 cos^(2)x=0 is