Integral value of `x` which satisfies the equation `=log_6 54+(log)_x 16=(log)_(sqrt(2))x-(log)_(36)(4/9)i s ddot`

The value of x satisfying the equation 2log_(3)x+8=3.x log_(9)4

The value of x satisfies the equation (1-2(log x^(2)))/(log x-2(log x)^(2))=1

The value of x :satisfying the equation log_(4)(2log_(2)x)+log_(2)(2log_(4)x)=2 is

Sum of the values of x satisfying the equation log_(3)(5x-6)log_(x)sqrt(3)=1 is

Find the sum and product of all possible values of x which makes the following statement true. log_(6)54+log_x16=log_sqrt2x-log_36(4/9) .

The value(s) of x satisfying the equation log_(2)x+2log_(2)x-log_(2)(x-1)=3, is

The value of x which satisfies the equation log(x+5)-log(3x+25)=log(x-15)-log17 is 4k . Find k

Find the integral value of x satisfying the equation |log_(sqrt(3))x-2|-|log_(3)x-2|=2

Find the real values (s) of x satisfying the equation log_(2x)(4x)+log_(4x)(16x)=4 .