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 the equation,sqrt((log_(3)3sqrt(3)x+log_(x)3sqrt(3)x)*log_(3)x^(3))+sqrt(((log_(3)(3sqrt(x)))/(3)+(log_(x)(3sqrt(x)))/(3))*log_(3)x^(3))=2

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

The value of x satisfying log_(3)4 -2 log_(3)sqrt(3x +1) =1 - log_(3)(5x -2)

Find the value of the expression 5^(log_(sqrt(5))2)+9^(log_(3)7)-8^(log_(2)5)

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 sqrt(27) + log sqrt(8) - log sqrt(125))/(log 6 - log 5)

Let L denotes the value of a satisfying the equation log_(sqrt(3))(a) =(10)/(3) and M denotes the value of b satisfying the equation 4^(log_(9)^(3)) + 9^(log_(2)^(4)) = 10 ^(log_(b)^(83)). Find (L+M)