To solve for \( p \) in the equation \( p(r+s) = q \), follow these steps:

1. Start with the given equation:
   \[
   p(r+s) = q
   \]

2. To isolate \( p \), divide both sides of the equation by \( (r+s) \), assuming \( r+s \neq 0 \):
   \[
   p = \frac{q}{r+s}
   \]

Thus, the solution for \( p \) is:
\[
p = \frac{q}{r+s}
\]

Would you like a detailed explanation of any step or have more questions?

Here are 5 related questions to explore this topic further:

1. How do you solve for \( r \) in the equation \( p(r+s) = q \)?
2. What happens if \( r+s = 0 \) in this equation?
3. How can you apply this formula to real-world problems?
4. How do you solve a similar equation like \( p(r-s) = q \)?
5. What is the interpretation of this formula in terms of proportionality?

**Tip:** Always check for values that could make the denominator zero when solving rational equations!

Learn how to solve for p in the equation p(r+s) = q. This solution involves basic algebraic techniques such as isolating variables and applying the division property of equality. Suitable for students in Grades 6-8.

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