To solve the equation \( x - y = 2 \), we can express one variable in terms of the other. For example, solving for \( x \) in terms of \( y \), we get:

\[
x = y + 2
\]

This equation shows that \( x \) is always 2 units more than \( y \). If more information is provided, such as another equation, we could solve for the exact values of \( x \) and \( y \).

Do you have any additional information or another equation for this system?

### Related Questions:
1. What happens when you substitute specific values for \( y \)?
2. How can we solve a system of two equations involving \( x \) and \( y \)?
3. How do you graph \( x - y = 2 \) on a coordinate plane?
4. What is the meaning of slope and intercept in the equation \( x - y = 2 \)?
5. How does solving this equation change if we rearrange it differently?

**Tip**: For any linear equation, you can graph it easily by rewriting it in slope-intercept form, \( y = mx + b \).

Understand how to solve the linear equation x - y = 2 with step-by-step guidance. This solution explores key algebraic concepts, including expressing variables in terms of each other and analyzing solutions to linear equations. Ideal for middle school students in Grades 6-8.

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