Look at this set of ordered pairs $$ \begin{array}{l}(10,14) \ (-9,0) \ (12,1) \ (14,0)\end{array} $$ Is this relation a function? yes no

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This relation is a function. To determine if the given set of ordered pairs represents a function, we need to check if each input (the first element of each pair) is associated with exactly one output (the second element of each pair). The ordered pairs are: 1. (10, 14) 2. (-9, 0) 3. (12, 1) 4. (14, 0) Now, let's look at the first elements (inputs): - 10 - -9 - 12 - 14 All of these inputs are unique; none of them repeat. Since each input is associated with exactly one output, this relation is indeed a function. So, the answer is **yes**, this relation is a function.

Look at this set of ordered pairs \[ \begin{array}{l}(10,14) \\ (-9,0) \\ (12,1) \\ (14,0)\end{array} \] Is this relation a function? yes no

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Look at this set of ordered pairs \[ \begin{array}{l}(10,14) \\ (-9,0) \\ (12,1) \\ (14,0)\end{array} \] Is this relation a function? yes no

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