The set ofall the values of x for which `log_(1/4)(2-x)> log_(1/4)(2/(x+1))` is

The set of real values of x for which log_ 0.2((x+2)/x) ≤1 is

Solve the in equality log_(1/4) (2-x)>log_(1/4) (2/(x+1)) .

Solve the in equality log_((1)/(4))(2-x)>log_((1)/(4))((2)/(x+1))

If the set of values of x for which sqrt(log_(2))((1)/(x))=2+f where f in[0,1) is then ((1)/(4^(m))+(1)/(4^(n))] equals

The value of x for which y=log_(2){-log_(1//2)(1+(1)/(x^(1//4)))-1} is a real number are

The value of x for which y=log_(2){-log_(1//2)(1+(1)/(x^(1//4)))-1} is a real number are

The value of x, log_(1/2)x >= log_(1/3)x is

The value of x,log_((1)/(2))x>=log_((1)/(3))x is

Find the value of x,log_(4)(x+3)-log_(4)(x-1)=log_(4)8-2