Look at this set of ordered pairs: (6, 13) (6, 4) (11, 19) Is this relation a function? Choices: (A)yes (B)no

Understand Function Definition: Step 1: Understand what a function is in terms of ordered pairs. A relation is a function if each input (first number in the pair) has exactly one output (second number in the pair). Examine Given Ordered Pairs: Step 2: Examine the given ordered pairs for repeated inputs: (6, 13), (6, 4), (11, 19). Here, the input 6 corresponds to two different outputs, 13 and 4. Determine Relation Functionality: Step 3: Determine if the relation is a function based on the definition from Step 1. Since the input 6 has more than one output, this relation is not a function.

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Look at this set of ordered pairs: $\newline$ $(6, 13)$ $\newline$ $(6, 4)$ $\newline$ $(11, 19)$ $\newline$ Is this relation a function? $\newline$ Choices: $\newline$ (A) yes $\newline$ (B) no

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Q. Look at this set of ordered pairs:

\newline

(6, 13)

\newline

(6, 4)

\newline

(11, 19)

\newline

Is this relation a function?

\newline

Choices:

\newline

(A) yes

\newline

(B) no

Understand Function Definition: Step $1$ : Understand what a function is in terms of ordered pairs. A relation is a function if each input (first number in the pair) has exactly one output (second number in the pair).
Examine Given Ordered Pairs: Step $2$ : Examine the given ordered pairs for repeated inputs: $\newline$ egin{align*}( $6$ , $13$ ), ( $6$ , $4$ ), ( $11$ , $19$ ). $\newline$ \end{align*} $\newline$ Here, the input $6$ corresponds to two different outputs, $13$ and $4$ .
Determine Relation Functionality: Step $3$ : Determine if the relation is a function based on the definition from Step $1$ . Since the input $6$ has more than one output, this relation is not a function.