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The mapping diagram above

represents
a function

(1 point)
Responses

True
True

False
False
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3 answers

To determine whether the mapping diagram represents a function, we need to check if each input (element from the domain) is mapped to exactly one output (element from the codomain).

If any input is connected to more than one output in the diagram, then it does not represent a function.

Since I can't see the mapping diagram you're referring to, I can't provide a definitive answer. However, if each input maps to only one output, then the statement is True. If any input maps to more than one output, then the statement is False.

You can use this criterion to decide on the correct response based on the mapping diagram you have.

This is the mapping. Set A Set B
5 -2
0 9
7 -1
-3

Thank you for providing the mapping information. Based on the sets you've described, it seems like Set A (inputs) has the elements {5, 0, 7}, and Set B (outputs) has the elements {-2, 9, -1, -3}.

To determine if this mapping represents a function, each element from Set A must map to exactly one element in Set B:

  1. Element 5 from Set A maps to one and only one element in Set B.
  2. Element 0 from Set A maps to one and only one element in Set B.
  3. Element 7 from Set A maps to one and only one element in Set B.

If there are any of these numbers (inputs from Set A) that map to multiple numbers in Set B, then it does not represent a function. However, if each input maps to only one output (we do not see any repetitions in your list), then it does indeed represent a function.

Since you did not specify which outputs correspond to the inputs, and assuming each input consistently maps to exactly one output with no duplications, the conclusion is:

True, the mapping represents a function.

If there are multiple outputs for any individual input, please clarify that mapping, and I can re-evaluate!