The expression you provided is:

\[
q = p(r + s)
\]

This represents a distributive property scenario, where the variable \( p \) is multiplied by the sum of \( r \) and \( s \). If you wanted to expand the equation, you would distribute \( p \) across both \( r \) and \( s \), giving:

\[
q = pr + ps
\]

Would you like further clarification or additional steps on how to use this equation in solving problems?

Here are 5 related questions to consider:
1. How do you apply the distributive property to expand expressions?
2. Can you substitute specific values for \( p \), \( r \), and \( s \) and solve for \( q \)?
3. How does this equation change if one of the variables is zero?
4. What happens if the equation involves subtraction, i.e., \( q = p(r - s) \)?
5. How can this equation be used in practical applications, such as in finance or physics?

**Tip:** Always check whether you need to simplify or expand an expression depending on the context of the problem.

Explore the distributive property using the expression q = p(r + s). Learn how to expand algebraic expressions, apply key mathematical concepts, and solve problems involving the distributive property. Suitable for students in Grades 6-8.

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