Find the value of b satisfying `log_sqrt(8)b=3 1/3`

Find the value of x satisfying the equation, sqrt((log_3(3x)^(1/3)+log_x(3x)^(1/3))log_3(x^3))+sqrt((log_3(x/3)^(1/3)+log_x(3/x)^(1/3))log_3(x^3))=2

Find the value of x satisfying log_a{1+log_b{1+log_c(1+log_px)}}=0 .

Find the value of x satisfying the equations log_(3)(log_(2)x)+log_(1//3)(log_(1//2)y)=1 and xy^(2)=9

The value of x satisfying sqrt3^(-4+2log_(sqrt5)x)= 1//9 is

The value of N satisfying (log)_a[1+(log)_b\ {1+(log)_c(1+(log)_p N)}]=0 is- a. 4 b. 3 c. 2 d. 1

Find the value of (log)_(2sqrt(3))1728.

Find the value of (log)_(2sqrt(3))1728.

Find the number of real values of x satisfying the equation. log_(2)(4^(x+1)+4)*log_(2)(4^(x)+1)=log_(1//sqrt(2)) sqrt((1)/(8))

The number of value(s) of x satisfying 1-log_(3)(x+1)^(2)=1/2log_(sqrt(3))((x+5)/(x+3)) is

The value of N satisfying log_(a)[1+log_(b){1+log_(c)(1+log_(p)N)}]=0 is