The equation given is $\log_6 6 = 1$.

To express this in exponential form, we use the definition of logarithms:

$\log_b a = c$

This is equivalent to:

$b^c = a$

In your case:

• $b = 6$ (the base)
• $a = 6$
• $c = 1$

So, $\log_6 6 = 1$ can be rewritten in exponential form as:

$6^1 = 6$

Would you like more details or have any questions?

Here are 5 related questions:

1. How would you express $\log_2 8 = 3$ in exponential form?
2. What is the value of $\log_{10} 1000$ in exponential form?
3. How do you express $\log_5 25 = 2$ in exponential form?
4. If $\log_b b = 1$, what does this imply about the base $b$?
5. How would you express $\log_{10} 1 = 0$ in exponential form?

Tip: When converting between logarithmic and exponential forms, remember that the logarithm gives the exponent to which the base must be raised to get the number.