9 log x = 2
Solve for x: (9 log(x))/(log(10)) = 2
Divide both sides by 9/(log(10)): log(x) = (2 log(10))/9
(2 log(10))/9 = log(10^(2/9)): log(x) = log(10^(2/9))
Cancel logarithms by taking exp of both sides: Answer: |x = 10^(2/9)=1.6681
log 10 (base 10) is 1 ??
\(9 log x = 2\\ logx=2/9\\ x=10^{(2/9)}\\ x=100^{1/9}\\ x=\sqrt[9]{100} \)