Write the exponential equation in logarithmic form. For example, the logarithmic form of $$ 2^{3}=8 $$ is $$ \log _{2}(8)=3 $$. $$ \quad 3^{3}=27 $$ Need Help? Read It

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To convert the exponential equation $$ 3^{3} = 27 $$ into logarithmic form, we follow the general rule that states:

If $$ a^{b} = c $$, then the logarithmic form is $$ \log_{a}(c) = b $$.

In this case:
- $$ a = 3 $$
- $$ b = 3 $$
- $$ c = 27 $$

Using the rule, we can write:

$$
\log_{3}(27) = 3
$$

Thus, the logarithmic form of the equation $$ 3^{3} = 27 $$ is $$ \log_{3}(27) = 3 $$.
The logarithmic form of $$ 3^{3} = 27 $$ is $$ \log_{3}(27) = 3 $$.

Write the exponential equation in logarithmic form. For example, the logarithmic form of \( 2^{3}=8 \) is \( \log _{2}(8)=3 \). \( \quad 3^{3}=27 \) Need Help? Read It

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