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The second image contains the equation \( n = m + d \), and you are asked to solve for \( m \).

To isolate \( m \) in this equation:

1. Subtract \( d \) from both sides of the equation:
   \[
   n - d = m
   \]

Thus, the solution is:
\[
m = n - d
\]

Would you like more details or have any questions?

### Relative questions:
1. How would the equation change if solving for \( d \) instead of \( m \)?
2. What happens when \( d = 0 \)? How does that affect the solution?
3. How can you apply this formula in real-life situations, such as physics or economics?
4. Can you rearrange an equation with multiple terms on both sides to solve for a variable?
5. What if \( n \) and \( d \) were given as specific values? How would you calculate \( m \)?

### Tip:
When solving for a variable, always aim to isolate it on one side of the equation by performing the same operation on both sides.

Solve for the indicated letter. n = m + d, for m.

Learn how to solve the equation n = m + d for the variable m. This guide covers basic algebraic concepts and step-by-step instructions to isolate m. Suitable for students in Grades 6-8.

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