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To determine the domain of the set of points provided, we need to identify all unique x-values from each ordered pair. The points given are:

\[
\{(4, -4), (-4, -1), (-3, 3), (4, -2), (1, 2)\}
\]

The domain of a relation is the set of all x-coordinates. Extracting the x-values from each pair, we have:

\[
\{4, -4, -3, 4, 1\}
\]

Removing duplicates, the unique x-values are:

\[
\{-4, -3, 1, 4\}
\]

Thus, the domain of this relation is:

\[
\{-4, -3, 1, 4\}
\]

Would you like more details or have any questions?

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Here are some additional questions to expand your understanding:

1. What is the range of this relation?
2. How would you represent this relation in a function notation if it were a function?
3. Can a set of points with repeated x-values be considered a function?
4. How would you find the domain for a function defined by an equation instead of a set of points?
5. What is the significance of the domain and range in practical applications?

**Tip:** Always check for unique x-values in a set of points to determine the domain correctly.

Find the domain of the set of points {(4, -4), (-4, -1), (-3, 3), (4, -2), (1, 2)}.

Learn how to find the domain of a set of points with coordinates (4, -4), (-4, -1), (-3, 3), (4, -2), and (1, 2). This problem covers the concept of domain in set theory, focusing on identifying unique x-values. Suitable for students in Grades 7-9.

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