rewrite the equation in exponential form. 

To rewrite an equation in exponential form, you'll need to identify the logarithmic expression (if given) and convert it into its equivalent exponential form. Here's the general format:

For a logarithmic equation:  
\[
\log_b(a) = c
\]
The equivalent exponential form is:  
\[
b^c = a
\]

If you have a specific logarithmic equation, feel free to share it, and I can guide you on how to rewrite it in exponential form!

Would you like to provide an equation, or do you need further explanation?

Here are five related questions to explore the concept further:
1. How do you convert a natural logarithmic equation (involving ln) to exponential form?
2. Can you explain how logarithmic and exponential functions are inverse of each other?
3. How would you express \(\log_{10}(100) = 2\) in exponential form?
4. What is the process of solving exponential equations?
5. How does changing the base of a logarithmic function affect its exponential form?

**Tip:** The base of the logarithm always becomes the base of the exponent when converting to exponential form.

Learn how to convert logarithmic equations to their equivalent exponential form. This concept is key in understanding the inverse relationship between logarithms and exponents. This guide explains the formula log_b(a) = c and its exponential counterpart b^c = a, suitable for students in Grades 9-12.

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