`x^(log_x(x+3)^2)=16`

If (2x)^(log_sqrt(x)x)=16 , then find the value of x.

Solve : log_(x^(2)16+log_(2x)64=3 .

Solve : log_(x^(2)16+log_(2x)64=3 .

Solve : log_(x^(2)16+log_(2x)64=3 .

log_(2)(2x^(2))*log_(2)(16x)=(9)/(2)log22x

If (log_(x)2)(log_((x)/(16))2)=log_((x)/(64))2

Sum of Integral values of x 'satisfying sqrt((log_(2)x+log_(x)(16x)-5)(log_(2)x))+sqrt((log_(2)x+log_(x)(2x)-3)(log_(2)x))=1 is

If log_(3){5+4log_(3)(x-1)}=2, then x is equal to 4 (b) 3 (c) 8 (d) log_(2)16

If log_(4) x + log_(8)x^(2) + log_(16)x^(3) = (23)/(2) , then log_(x) 8 =