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use natural log to solve 3^2x=20
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Do you know logarithmic properties? http://www.andrews.edu/~calkins/math/webtexts/numb17.htm
sort of! I tried using a bunch of different websites to help but I have no idea how to approach the problem
\[3^{2x}=20\]\[\log~3^{2x}=\log~20\]\[2x~\log~3=\log~20\]\[2x=\log_3~20\]\[x= \frac{1}{2}\log_3~20\]\[x=\log_3~20^{1/2}\]\[x=\log_3~\sqrt{20}\]\[x=\log_3~2\sqrt{5}\]\[x=\log_3~2+\frac{1}{2}\log_35\]
its a multiple choice problem, the answers given are a. ln20/ln6 b. ln(10/3) c. ln20/ln9 or d. ln20-ln3/2
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