The equation \( ma = p - n \) can be rearranged depending on what you need to solve for.

1. To solve for \( p \):
\[
p = ma + n
\]

2. To solve for \( n \):
\[
n = p - ma
\]

3. To solve for \( m \):
\[
m = \frac{p - n}{a}
\]

4. To solve for \( a \):
\[
a = \frac{p - n}{m}
\]

Would you like more details on any of these steps or clarifications?

Here are 5 related questions for you:
1. How would you solve \( ma = p - n \) if you were given specific values for \( p \), \( n \), and \( a \)?
2. What is the geometric interpretation of the equation \( ma = p - n \)?
3. How does the equation change if you substitute \( p \) or \( n \) as functions of time?
4. Can you apply this equation in physics, such as in momentum or force problems?
5. How would this equation behave if \( m \) or \( a \) approaches zero?

**Tip:** When solving equations, always check if you can simplify the terms before plugging in values!

Learn how to solve the linear equation ma = p - n with a detailed step-by-step breakdown. This algebra problem involves rearranging formulas to solve for different variables, including p, n, m, and a. Suitable for students in Grades 9-12.

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