`(log16)/(log4) =log x`

log x=(log3)+(log4)+(log5)

Solve log_(16)x+log_(4)x+log_(2)x=7

The number of values of x satisfying 2^(log_5 16. log_4 x +x log_2 5) + 5^x + x^((log_5 4)+5) + x^5 = 0

Let log_(2)x+log_(4)y+log_(4)z=2log_(9)x+log_(3)y+log_(9)z=2;log_(16)x+log_(16)y+log_(4)z=2. Find the value of (yz)/(x)

Solve for x,y,zlog_(2)x+log_(4)y+log_(4)z=2log_(3)y+log_(9)z+log_(9)x=2log_(4)z+log_(16)x+log_(16)y=2

Símplify log (81)/(16) +log (64)/(27) +log (4)/(48)

Integral value of x which satisfies the equation =log_(6)54+log_(x)16=log_(sqrt(2))x-log_(36)((4)/(9))is.

If 4^A+9^B=10^C , where A=(log)_(16)4,B=(log)_3 9, C=(log)_x 83 then find x .

simplify: log(log x^(4))-log(log x)