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The problem shows the equation transformation:

- Starting equation: \( h = 23g \)
- After transformation: \( h + (-79) = 23g + (-79) \)

The operation applied is the same on both sides: \( -79 \) is added to both the left and the right side of the equation.

This corresponds to the **Addition Property of Equality**, which states that adding the same number to both sides of an equation does not change the equality.

Would you like further details or have any questions?

Here are 5 related questions for practice:

1. What is the Subtraction Property of Equality, and how does it differ from the Addition Property?
2. Can the Addition Property of Equality be used to solve for \( g \) in the equation \( h = 23g \)?
3. How would the equation change if we used the Multiplication Property of Equality instead?
4. Can the Division Property of Equality be applied to this equation? If so, how?
5. What is the next step to isolate \( g \) in the equation \( h = 23g \)?

**Tip:** Whenever solving an equation, remember to perform the same operation on both sides to maintain equality!

Which property of equality is shown in the equation h = 23g transformed into h + (-79) = 23g + (-79)?

Explore how the Addition Property of Equality is used to transform the equation h = 23g into h + (-79) = 23g + (-79). This problem covers key algebraic concepts related to properties of equality, suitable for students in Grades 6-8.

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