log_{2}^x

log_(9) $73$

log_(1/4)⁡〖1/64〗+log_2⁡〖1/32〗-log_9⁡〖(75+x)〗-log_27⁡9=(-14)/3

f(x) = 9^x*log_{4}x f'(x)=?

Given that x=log_3 5 and y=log_3 2, rewrite log_3 60 in terms of x and y.

What is the value of log_{5}75? Round your answer to two places. A) 0.38 B) 2.68 C) 1.18...

What is the value of log_{17}2? Round your answer to two places.

If $\log_{b/a} a^2 b = 2$, where $a$ and $b$ are positive real numbers, then find $\log_{ab} b$.

3 \log_{ 10 }({ 2x }) = 4

2 log_(3) x-3=4

If log_{10}^{2}=0.3010 and~log_{10}^{3}=0.4771 then find log10036

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