$$ 1 \leftarrow $$ Change the exponential statement to an equivalent statement involving a logarithm. The equivalent logarithmic statement is $$ \square $$ (Type an equation.)

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To change the exponential statement $$ 1 $$ to an equivalent logarithmic statement, we need to understand the relationship between exponents and logarithms.

The general form of an exponential statement is:

$$
a^b = c
$$

This can be rewritten in logarithmic form as:

$$
\log_a(c) = b
$$

In your case, since the statement is simply $$ 1 $$, we can express it in terms of logarithms. However, we need a base and an exponent to create a meaningful logarithmic statement.

Assuming we want to express $$ 1 $$ as an exponent of any base $$ a $$ (where $$ a > 0 $$ and $$ a \neq 1 $$), we can say:

$$
a^0 = 1
$$

This can be rewritten in logarithmic form as:

$$
\log_a(1) = 0
$$

Thus, the equivalent logarithmic statement is:

$$
\log_a(1) = 0
$$

You can choose any base $$ a $$ for this logarithmic statement. If you have a specific base in mind, please let me know!
The equivalent logarithmic statement is $$ \log_a(1) = 0 $$.

\( 1 \leftarrow \) Change the exponential statement to an equivalent statement involving a logarithm. The equivalent logarithmic statement is \( \square \) (Type an equation.)

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