Which of the tables represents a function?

Table A
Input Output
3 1
3 4
2 3
Table B
Input Output
2 7
5 6
2 9
Table C
Input Output
1 5
7 2
7 3
Table D
Input Output
3 4
1 5
8 5

here is the link: h t t p s : / / b r a i n l y . c o m / q u e s t i o n / 3 4 0 9 7 7 9 (take away spaces)

Here is the explanation:

Answer:

Table D.

Step-by-step explanation:

According to the laws of a function, one input can not have multiple outputs.

3 - 1

3 - 4

2 - 3

Three has more than one output; 1 and 4.

2 - 7

5 - 6

2 - 9

Two has more than one output; 7 and 9.

1 - 5

7 - 2

7 - 3

Seven has more than one output; 2 and 3.

3 - 4

1 - 5

8 - 5

While i'm not sure what the function is, it has no repeating input-outputs (only outputs). I may not be 100% correct, as i'm taking the test right now in fact, but I certainly hope this is the right answer (for the both of us!) I'll edit my answer if it's indeed incorrect.

So, what's the answer? @bobpursley

I belive the answer is D as a kid on brainly gave a good explanation

can someone answer the question

Which of the tables represents a function?

Table A
Input Output
4 3
3 2
2 1
Table B
Input Output
1 3
3 5
3 7
Table C
Input Output
0 0
1 4
1 5
Table D
Input Output
4 1
4 2
4 3

Table A
Table B
Table C
Table D

I'd say table D.

Which of the tables represents a function?

Table A
Input Output
4 3
3 2
2 1
Table B
Input Output
1 3
3 5
3 7
Table C
Input Output
0 0
1 4
1 5
Table D
Input Output
4 1
4 2
4 3

Table A
Table B
Table C
Table D

I have a different one

but...

To determine which of the tables represents a function, we need to look for patterns and check if each input value corresponds to a unique output value. A function is a relation where each input has exactly one output.

Let's analyze each table individually:

Table A:
Input Output
3 1
3 4
2 3

In this table, the input value 3 has different output values (1 and 4). Therefore, Table A does not represent a function.

Table B:
Input Output
2 7
5 6
2 9

Here, the input value 2 has two different output values (7 and 9). So, Table B does not represent a function either.

Table C:
Input Output
1 5
7 2
7 3

In this table, both input values have unique output values. Therefore, Table C represents a function.

Table D:
Input Output
3 4
1 5
8 5

In this table, the input value 3 has a unique output value. However, both input values 1 and 8 have the same output value. Hence, Table D does not represent a function.

Based on our analysis, Table C represents a function since each input value corresponds to a unique output value.

You cannot have the same input mapping to multiple outputs, as in Table C and A. You can have different inputs mapping to the same output as in Table D. And of course, you can have unique input-output mapping as in Table B