Rewrite $$ \log _{6} 1=0 $$ in exponential form.

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1. We start with the logarithmic equation:
   $$
   \log_6 1 = 0
   $$

2. Recall the definition of logarithms: if $$\log_b a = c$$, then it can be written in exponential form as:
   $$
   b^c = a
   $$

3. Applying this definition with $$b=6$$, $$c=0$$, and $$a=1$$, we rewrite the given equation in exponential form:
   $$
   6^0 = 1
   $$
$$ 6^0 = 1 $$

Rewrite \( \log _{6} 1=0 \) in exponential form.

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