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6^(6n) is less than equal to 1/81
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\[6^{6n} \le 3^{-4}\] \[\ln6^{6n}=\ln3^{-4}\] \[6n*\ln6=-4*\ln3\] \[n=\frac{-4\ln3}{6\ln6}=\frac{-2\ln3}{3\ln6}\]
oops forgot my inequality
\[6^{6n}\le1/81\]
\[n \le \frac{-2\ln3}{3\ln6}\]
thats not an option i have
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you can use alnb=lnb^a property
what?...
\[n \le \frac{\ln3^{-2}}{\ln6^3}\] \[n \le \frac{\ln(\frac{1}{9})}{\ln216}\] \[n \le \frac{\ln1-\ln9}{\ln216}\] \[n \le \frac{-\ln9}{\ln216}\]
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