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To identify the domain and range of the given relation from the table:

### Domain:
The domain consists of the \( x \)-values, which represent the input values of the relation. From the table, the \( x \)-values are:
\[
\{-5, -2, 1, 5\}
\]
Thus, the domain is:
\[
\{-5, -2, 1, 5\}
\]

### Range:
The range consists of the \( y \)-values, which represent the output values of the relation. From the table, the \( y \)-values are:
\[
\{10, 11, 4, 10\}
\]
Since 10 is repeated, the range includes only the unique values:
\[
\{10, 11, 4\}
\]

### Final Answer:
- **Domain**: \(\{-5, -2, 1, 5\}\)
- **Range**: \(\{10, 11, 4\}\)

Would you like further clarification or more details on this? Here are five related questions:

1. What does it mean for a relation to be a function?
2. Can a relation have repeated \( x \)-values in its domain?
3. How would you graph the points of this relation on the coordinate plane?
4. What are the differences between the domain and range in a relation?
5. Could you determine if this relation is a one-to-one function based on the table?

### Tip:
Always check if any \( y \)-values repeat in a relation. This helps in correctly identifying the range, which only lists unique outputs.

Identify the domain and range of the relation from the table, where the x-values are -5, -2, 1, 5 and the y-values are 10, 11, 4, 10.

Learn how to identify the domain and range of a relation from a table with x-values of -5, -2, 1, and 5, and y-values of 10, 11, 4, and 10. This problem focuses on understanding domain and range for students in Grades 6-8.

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