" (i) "log_(3)x

If x gt 0 and log_(3) (x)+log_(3)(x^(1//3))+log_(3)(x^(1//9))+log_(3)(x^(1//27))+...=6 , then x=

The set of all solutions of the equation log_(3)x log_(4)x log_(3)x=log_(3)x log_(4)x+log_(4)x log_(5)x+log_(5)x log_(3)x is

" If ||log_(3)x|-1|^(log_(3)^(2)x+3)=||log_(3)x|-1|^(log_(sqrt(7))x^(4)-4 ) then "

The number of solutions of the equation 3"log"_(3)|-x| = "log"_(3) x^(2), is

The number of solutions of the equation 3"log"_(3)|-x| = "log"_(3) x^(2), is

If x^({(3)/(4)("log"_(3)x)^(2) + ("log"_(3)x)-(5)/(4)}) = sqrt(3) , then x has

If x^({(3)/(4)("log"_(3)x)^(2) + ("log"_(3)x)-(5)/(4)}) = sqrt(3) , then x has

If log_(2) x xx log_(3) x = log_(2) x + log_(3) x , then find x .

If log_(2) x xx log_(3) x = log_(2) x + log_(3) x , then find x .