174k views
3 votes
Fill in the blanks below in order to justify whether or not the mapping shown represents a function

1. represents, or does NOT represent

2. there is one number, or for each number

3. Set B (the output), Set B (the input), Set A (the output), or Set A (the input)

4. is only one mapping, are multiple mappings, or is no mapping

5. from Set A (the output), from Set A (the input), from Set B (the output), or from Set B (the input)

Fill in the blanks below in order to justify whether or not the mapping shown represents-example-1
User Bugs Bunny
by
8.0k points

1 Answer

3 votes

Final answer:

The given mapping represents a function from Set A to Set B.

Step-by-step explanation:

To determine whether the mapping shown represents a function, we need to analyze the given information. A function is a relation in which each input from Set A (the input) corresponds to exactly one output in Set B (the output). If there is any number in Set A that has more than one corresponding output in Set B, then the mapping does not represent a function. Based on the given mapping, let's analyze:

  1. The mapping does represent a function.
  2. There is one number for each number.
  3. The mapping is from Set A (the input) to Set B (the output).
  4. There is only one mapping.
  5. The mapping is from Set A (the input) to Set B (the output).

User Coquin
by
7.6k points