The equation you provided is:

\[
g - m = n
\]

To solve for any variable, you can rearrange the equation as needed. Here are a few examples:

1. **Solving for \( g \):**
   \[
   g = m + n
   \]

2. **Solving for \( m \):**
   \[
   m = g - n
   \]

3. **Solving for \( n \):**
   \[
   n = g - m
   \]

Would you like more detailed steps, or do you have another question about this equation?

### Related Questions:
1. How can this equation be applied in real-world problems?
2. What if the variables represent vectors instead of numbers?
3. How does the equation change if one of the variables is negative?
4. Can this equation be graphed in 2D or 3D space?
5. How would you solve this equation if the variables were fractions?

### Tip:
Always check if you can simplify or factor variables in an equation to make solving easier!

Learn how to solve the linear equation g - m = n by rearranging it to isolate variables g, m, or n. This problem introduces core algebraic techniques and formulas. Ideal for students in Grades 6-8 looking to practice basic algebra.

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