The equation $10^2 = 100$ is indeed equivalent to a logarithmic form, where we rewrite the expression using a logarithm with base 10.

Given: $10^2 = 100$

This can be rewritten in logarithmic form as: $\log_{10} 100 = 2$

To relate this to the format $\log_{10} G = H$, we identify:

• $G = 100$
• $H = 2$

So, the equivalent expression is: $\log_{10} 100 = 2$

Would you like more details, or do you have any further questions?

Related Questions

1. What are some common properties of logarithms?
2. How do we convert between exponential and logarithmic forms in general?
3. Can logarithms have bases other than 10, and how does that change the interpretation?
4. How would we evaluate $\log_{10} 1000$ in a similar manner?
5. What is the significance of $\log_{10}$ (also called the common logarithm) in scientific calculations?

Tip

Remember, $\log_{10}$ is often just written as $\log$ (without the base) because it’s commonly used in scientific contexts.