For the equation `cos(pi log_(2)((1)/(x)))=1` ,identify the correct option(s)

the equation of log_(2)(3-x)+log_(2)(1-x)=3

Number of values of x satisfying the equation log_(2)(sin x)+log_((1)/(2))(-cos x)=0 in the interval (-pi,pi), is equal to -

For the function f(x)=|x+3|-|x+1|-|x-1|+|x-3| ,Identify correct option (s)

Solve the equation log_(4)(2x^(2)+x+1)-log_(2)(2x-1)=1

The number of distinct solutions of the equation [log_((1)/(2))|sin x|=2-log_((1)/(2))|cos x| in the interval "[0,2 pi]" is

The number of solutions of the equation log_(2)(sin x+cos x)-log_(2)(sin x)+1=0 in x in[0,2 pi] is

Find the solutions of the equation , log_(sqrt2sinx)(1+cosx)=2 in the interval x in[0,2pi].

The number of solutions of the equation log_(sqrt2sin x)(1+cosx)=2 in the interval [0, 5pi] is

The number of solution(s) of the equation log_(2|cosec x|)(|sin x|+1)=1 in [0,2 pi] lie(s) in the interval