deletions | additions       diff --git a/begin_itemize_item_textbf_Show__.tex b/begin_itemize_item_textbf_Show__.tex  index f615d0e..a552867 100644  --- a/begin_itemize_item_textbf_Show__.tex  +++ b/begin_itemize_item_textbf_Show__.tex 
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$\therefore log_2(3)$ is not a rational number. Proof by contradiction.    \item Show that $\log_{\sqrt{2}}(3)$ is not a rational number  Assume that $\log_\sqrt{2} (3) = \frac{p}{q}$ where p, q are integers.    \[\sqrt{2}^{\log_{2} (3)} = 3 \]  \[ \sqrt{2}^\frac{p}{q} = 3 \]  \end{itemize}