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Which of the following mappings represent a function relationship?

The image you've uploaded still shows the same diagram, where the set \(x = \{0, 1, 2, 3\}\) is mapped to the set \(y = \{2.13, 3.16, 4.19, 5.22\}\). 

### Which of the following mappings represent a function relationship?

Based on this diagram, **this mapping represents a function** because:

- Each element in the set \(x\) (domain) maps to exactly one element in the set \(y\) (range).
- There are no repeated elements in the domain with different mappings.

Therefore, the mapping shown in the diagram is indeed a function.

If you have additional mappings to evaluate or more questions related to functions, feel free to share!

Would you like more details or have any questions?

Here are some related questions you might consider:
1. How can you visually determine if a mapping is a function?
2. What would make a mapping not qualify as a function?
3. Can a function have the same output for different inputs?
4. What is the importance of functions in mathematics?
5. How do you express a function algebraically?

**Tip:** Always check if each input is paired with exactly one output when determining if a mapping is a function.

Explore the concept of function relationships in mathematics. Learn how to identify mappings that represent a function and understand the criteria that define a function. Suitable for high school students and anyone interested in mathematical mappings and functions.

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