Equal values remain equal even when they switch sides in an equation. 

If  a = b, then b = a. Which property of equality describes this situation?
A.Reflexive Property of Equality
B.Symmetric Property of Equality
C.Transitive Property of Equality
D.Substitution Property of Equality

The property of equality that describes this situation is:

**B. Symmetric Property of Equality.**

The Symmetric Property of Equality states that if \(a = b\), then \(b = a\). This property explains that the sides of an equation can be reversed without changing the equality.

Would you like more details or have any questions?

Here are 5 related questions to explore:

1. What is the Reflexive Property of Equality?
2. Can you provide an example of the Transitive Property of Equality?
3. How does the Substitution Property of Equality work in algebraic equations?
4. Can the Symmetric Property of Equality be applied to inequalities?
5. What are some real-life examples of the Symmetric Property of Equality?

**Tip:** When solving equations, always remember that you can switch sides (by applying the Symmetric Property) without affecting the balance!

Equal values remain equal even when they switch sides in an equation. If a = b, then b = a. Which property of equality describes this situation?
A. Reflexive Property of Equality
B. Symmetric Property of Equality
C. Transitive Property of Equality
D. Substitution Property of Equality

Discover how the Symmetric Property of Equality works in algebra, explaining that if a = b, then b = a. This concept is key in solving equations and understanding equality. Ideal for students in Grades 6-8, this guide simplifies an essential algebraic principle.

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