If `p_0` is the solution of the equation `[sin cos^(-1)(cos(tan^(-1)x))] = cos^(-1)p`, then

The solution of the equation sin[2cos^-1{cot(2tan^-1x)}] = 0 are

The solution(s) of the equation cos^(-1)x=tan^(-1)x satisfy

The solution(s) of the equation cos^(-1)x=tan^(-1)x satisfy

Number of solution of the equation sin((1)/(5)cos^(-1)x)=1 is

The number of solutions of the equation sin^(-1)|x|=|cos^(-1)x| are

The number of solutions of the equation sin^(-1)|x|=|cos^(-1)x| are

Let alpha is the solution of equation sin^(-1)(2sin^(-1)(cos^(-1)(tan^(-1)x)))=0 and beta is the solution of equation sin^(-1)x+sin^(-1)x^(2)=(pi)/(2), then -

Number of solutions of equation sin(cos^(-1)(tan(sec^(-1)x)))=sqrt(1+x) is/are

Number of solutions of equation sin(cos^(-1)(tan(sec^(-1)x)))=sqrt(1+x)is/are

Number of solutions of equation sin((1)/(3)cos^(-1)x)=1 is/are: