https://file.aiquickdraw.com/mathbot/file/173445363666396gzv63q.jpg

To determine the **range** of the relation, we focus on the **y-values** because the range is the set of all outputs in the relation.

From the given table:
- The **x-values** are: \(-3, 3, 6, 8\) (irrelevant for range).
- The **y-values** are: \(3, 1, 0, -4\).

### Range of the relation:
\[
\{3, 1, 0, -4\}
\]

This is the set of all distinct y-values.

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Would you like further clarification or additional examples?

### Related Questions:
1. What is the **domain** of this relation?
2. How do you determine if this relation is a **function**?
3. Plot the points \((-3, 3), (3, 1), (6, 0), (8, -4)\) on a graph. What does it look like?
4. What is the **vertical line test**, and how does it apply to this relation?
5. Can a relation have **repeating y-values** and still be a function?

### Tip:
The **range** of a relation is always the set of **unique y-values** from the ordered pairs.

Learn how to determine the range of a relation from a table of x and y values. In this example, the y-values are {3, 1, 0, -4}, which form the range. Suitable for students in Grades 6-8 studying relations and coordinate systems.

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