Which is the set of numbers greater than 14? Choices: (A){x | x ≥ 14} (B){x | x ≤ 14} (C){x | x 14}

Identify Inequality Sign: Identify the inequality sign that represents numbers greater than a certain value. In this case, we are looking for numbers greater than 14, so the inequality sign we are interested in is ＂>＂.Match with Set Notation: Match the correct inequality sign with the set notation options provided. We need to find the set notation that correctly represents the set of numbers greater than 14. (A) {x | x ≥ 14} means x is greater than or equal to 14, which is not what we want because it includes 14. (B) {x | x ≤ 14} means x is less than or equal to 14, which is the opposite of what we want. (C) {x | x 14} means x is greater than 14, which is exactly what we are looking for.

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Which is the set of numbers greater than $14$ ? $\newline$ Choices: $\newline$ (A) $\{x | x \geq 14\}$ $\newline$ (B) $\{x | x \leq 14\}$ $\newline$ (C) \{x | x < 14\} $\newline$ (D) \{x | x > 14\}

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Q. Which is the set of numbers greater than

14

\newline

Choices:

\newline

(A)

\{x | x \geq 14\}

\newline

(B)

\{x | x \leq 14\}

\newline

(C)

\{x | x < 14\}

\newline

(D)

\{x | x > 14\}

Identify Inequality Sign: Identify the inequality sign that represents numbers greater than a certain value. $\newline$ In this case, we are looking for numbers greater than $14$ , so the inequality sign we are interested in is >.
Match with Set Notation: Match the correct inequality sign with the set notation options provided. $\newline$ We need to find the set notation that correctly represents the set of numbers greater than $14$ . $\newline$ (A) $\{x | x \geq 14\}$ means $x$ is greater than or equal to $14$ , which is not what we want because it includes $14$ . $\newline$ (B) $\{x | x \leq 14\}$ means $x$ is less than or equal to $14$ , which is the opposite of what we want. $\newline$ (C) \{x | x < 14\} means $x$ is less than $14$ , which is also the opposite of what we want. $\newline$ (D) $\{x | x \geq 14\}$ $1$ means $x$ is greater than $14$ , which is exactly what we are looking for.