To determine whether a set of points represents a functional relationship, we need to check if each input (from the domain) is associated with exactly one output (from the range).
From your statement:
- The domain is the set \({-1, 3, 2}\).
- The range is the set \({8, 7, 6, 5}\).
However, you mentioned "No, it is not a function," which suggests that at least one element in the domain corresponds to more than one element in the range.
To evaluate this properly:
- If we can find the mapping of each element in the domain to the range values and identify whether any single input maps to more than one output, then we can confirm or deny if it's a function.
- If even one input from the domain maps to multiple outputs in the range, then it is not a function.
Since we need the exact mappings to dig deeper, but based on your assertion that it is not a function, we can proceed to state:
- Domain: \({-1, 3, 2}\)
- Range: \({8, 7, 6, 5}\)
Conclusion: Based on the information provided, it is confirmed that the set does not represent a functional relationship.
If you'd like to provide more context or specific mappings, I can assist you further!