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Solve 2 log x = log 36 Answer x = 72 x = 6 x = ±6 x = 18
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\[2\log(x)=\log(36)\]\[\log(x^2)=\log(36)\]\[x^2=36\]\[x=±6\]
\[\large 2\log(x)=\log(36)\] \[\large \log(x^2)=\log(36)\] \[\large x^2=36\] \[\large x=\sqrt{36}\] \[\large x = 6\] Note: We're only dealing with the positive square root since x must be positive.
x must be positive because you cannot take the log of a negative number
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