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To find the domain of a relation, we look at all the distinct x-values (first elements) in each ordered pair. 

For the given relation:

\[
\{ (9, -3), (8, -8), (3, 2), (-4, -7), (5, 1) \}
\]

we extract the x-values from each ordered pair:

- \(9\) from \((9, -3)\)
- \(8\) from \((8, -8)\)
- \(3\) from \((3, 2)\)
- \(-4\) from \((-4, -7)\)
- \(5\) from \((5, 1)\)

Therefore, the domain of this relation is:

\[
\{9, 8, 3, -4, 5\}
\]

Would you like further details on the concept of domains, or have any questions?

Here are some related questions to explore further:
1. How do you find the range of a relation?
2. What is the difference between a domain and a range?
3. Can a relation have duplicate x-values in the domain?
4. How do you determine if a relation is a function?
5. How would the domain change if a new pair \((3, -5)\) was added?

**Tip:** When identifying the domain, focus only on the unique x-values in each ordered pair, as they define the possible inputs of the relation.

Find the domain of the relation. Enter your solution in set notation (e.g., {n1, n2, ..., nk}). Given relation: {(9, -3), (8, -8), (3, 2), (-4, -7), (5, 1)}

Learn how to find the domain of a given relation using set notation. This example, {(9, -3), (8, -8), (3, 2), (-4, -7), (5, 1)}, demonstrates how to identify all unique x-values to determine the domain.

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