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To find the range of the given relation, we need to identify all the possible **output values** (the second element) from each ordered pair. The range consists of these second values.

Here are the ordered pairs provided in the relation:
\[
(-8, -3),\ (-3, -8),\ (-1, 6),\ (4, 2)
\]

The second values (outputs) are:
\[
-3,\ -8,\ 6,\ 2
\]

Thus, the range of the relation is:
\[
\{-8, -3, 2, 6\}
\]

Now let's match this with the provided answer options. The correct option is:
\[
\{-8, -3, 2, 6\}
\]

Do you want more details or have any questions?

Here are 5 related questions for further practice:
1. What is the domain of this relation?
2. How do you find the domain and range of a function from its graph?
3. Can a relation have the same range value for different domain values?
4. What is the difference between a function and a general relation?
5. How do you determine if a relation is a function?

**Tip:** The range of a relation refers to the set of all second elements (outputs), while the domain refers to all first elements (inputs).

What is the range of this relation? (-8, -3), (-3, -8), (-1, 6), (4, 2)

Learn how to find the range of a relation by identifying the second elements in each ordered pair. Example: (-8, -3), (-3, -8), (-1, 6), (4, 2). Understand key concepts in relations and set theory, suitable for Grades 6-8.

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