Set A
Set B
-2
8
5
4
-4
7
Answer
Attempt 1 out of 2

The mapping diagram above 
 a function since 
 in 
 where there 
 
.

Submit Answer

It looks like you're working on a problem involving sets and possibly functions related to a mapping diagram. Without seeing the actual diagram, I can try to help by clarifying how you might determine whether the mapping represents a function.

For a relation to be considered a function:

- **Each element in Set A (the domain)** must be mapped to **exactly one element in Set B (the range)**.
- No element in Set A can map to more than one element in Set B.

If you have a diagram showing how elements in Set A map to elements in Set B, look for these conditions. Here's a possible answer structure based on typical function questions:

"The mapping diagram above **is a function** since **each element in Set A maps to exactly one element in Set B**."

### Could you clarify or provide a diagram?
- Do the elements of Set A each map to only one element in Set B, or is there any element mapping to more than one in Set B?
- Would you like me to help analyze a specific mapping?

Let me know if you'd like more details. In the meantime, here are some related questions to help expand your understanding:

1. What are the conditions for a relation to not be considered a function?
2. How can we determine the range of a function from a mapping diagram?
3. What happens if two elements in Set A map to the same element in Set B?
4. How do you find the domain of a function in a mapping diagram?
5. Can a function have the same output for different inputs?

**Tip:** Always check if every input has exactly one output to determine if a relation is a function!

Set A Set B -2 8 5 4 -4 7 Answer Attempt 1 out of 2 The mapping diagram above a function since in where there . Submit Answer

Understand how to determine if a mapping diagram represents a function. This example involves sets and explores whether each element in Set A maps to exactly one element in Set B. Suitable for students in Grades 6-8.

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