Identify the mapping diagram that represents the relation and determine whether the relation is a function.

{(–2, –4), (–1, –4), (3, –4), (6, –4)}
(1 point)

Two mapping ovals are shown. It has arrows going from the input values to the output values. It displays the values: -2, -1, 3 and 6 all with arrows pointing to the -4. This is not a function.
Image with alt text: Two mapping ovals are shown. It has arrows going from the input values to the output values. It displays the values: -2, -1, 3 and 6 all with arrows pointing to the -4. This is not a function.

Two mapping ovals are shown. It has arrows going from the input values to the output values. It displays the values: -2, -1, 3 and 6 all with arrows pointing to the -4. The relation is a function.
Image with alt text: Two mapping ovals are shown. It has arrows going from the input values to the output values. It displays the values: -2, -1, 3 and 6 all with arrows pointing to the -4. The relation is a function.

Two mapping ovals are shown. It has arrows going from the input values to the output values. It displays the values: -4 with arrows pointing to -2, -1, 3 and 6. The relation is not a function.
Image with alt text: Two mapping ovals are shown. It has arrows going from the input values to the output values. It displays the values: -4 with arrows pointing to -2, -1, 3 and 6. The relation is not a function.

Two mapping ovals are shown. It has arrows going from the input values to the output values. It displays the values: -4 with arrows pointing to -2, -1, 3 and 6. The relation is a function.
The relation is a function.

The correct answer is: Two mapping ovals are shown. It has arrows going from the input values to the output values. It displays the values: -2, -1, 3 and 6 all with arrows pointing to the -4. The relation is a function.