Write the given logarithmic equation in exponential form. $$ \begin{array}{l}\text { 4. } \log _{6} a=12\end{array} $$

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1. Start with the logarithmic equation:
   $$
   \log_{6} a = 12
   $$

2. Recall the definition of a logarithm: if
   $$
   \log_b x = y,
   $$
   then it can be rewritten in exponential form as
   $$
   x = b^y.
   $$

3. Apply this definition to the given equation:
   $$
   a = 6^{12}.
   $$
The logarithmic equation $$ \log_{6} a = 12 $$ can be rewritten in exponential form as $$ a = 6^{12} $$.

Write the given logarithmic equation in exponential form. \[ \begin{array}{l}\text { 4. } \log _{6} a=12\end{array} \]

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