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The problem reads:

"You and a friend are playing a board game. Your final score is *x* points less than your friend’s final score. Write and solve an equation to find your final score."

### Let's break this down:
- Let *f* represent your friend's final score.
- Your final score is *12 points less* than your friend's final score.

So, the equation that models this is:
\[
s = f - 12
\]
Where:
- *s* is your final score,
- *f* is your friend's final score,
- 12 is the point difference.

If you know your friend's final score, you can substitute that value into the equation and solve for *s* (your final score).

Would you like to solve this for a specific value of your friend's score, or do you want further details?

### Related Questions:
1. How do you solve for your score if your friend's final score is 30?
2. What if your friend's final score is a negative value?
3. How would the equation change if you had *5 more* points than your friend instead of 12 less?
4. How can you express the difference if it were a percentage instead of fixed points?
5. How does changing the point difference affect the final score?

### Tip:
When modeling real-life situations with equations, carefully assign variables and make sure each represents a specific part of the problem.

You and a friend are playing a board game. Your final score is x points less than your friend’s final score. Write and solve an equation to find your final score.

Learn how to solve for your final score in a board game using a simple linear equation, where the score difference is given. This example illustrates basic algebra involving linear relationships, suitable for middle school students.

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