evaluate: \$\\log_{6}1,296 = \\square\$ done

$evaluate: \$\\log_{6}1,296 = \\square\$ done$

evaluate: \$\log_{6}1,296 = \square\$ done

The logarithm $\log_{b}a = x$ is equivalent to $b^{x}=a$. So for $\log_{6}1296$, we need to find $x$ such that $6^{x}=1296$.

We know that $6^{1} = 6$, $6^{2}=36$, $6^{3}=216$, $6^{4}=6\times6\times6\times6 = 1296$.

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