True or False. Determine whether the statement is correct. {x∣x >= 5} means that 8 can be a value for x. True False 4 Previous

Understand set notation: Understand the set notation. The set {x | x >= 5} includes all values of x that are greater than or equal to 5.Determine if 8: Determine if 8 is greater than or equal to 5. Since 8 is greater than 5, it satisfies the condition x >= 5.Conclude 8 in set: Conclude whether 8 can be a value for x in the set. Based on the condition x >= 5, and since 8 is greater than 5, 8 can indeed be a value for x in the set.

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True or False. Determine whether the statement is correct. $\{x\mid x \geq 5\}$ means that $8$ can be a value for $x$ . $\newline$ True $\newline$ False

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Q. True or False. Determine whether the statement is correct.

\{x\mid x \geq 5\}

means that

8

can be a value for

x

\newline

True

\newline

False

Understand set notation: Understand the set notation. $\newline$ The set ${x | x \geq 5}$ includes all values of $x$ that are greater than or equal to $5$ .
Determine if $8$ : Determine if $8$ is greater than or equal to $5$ . $\newline$ Since $8$ is greater than $5$ , it satisfies the condition $x \geq 5$ .
Conclude $8$ in set: Conclude whether $8$ can be a value for $x$ in the set. $\newline$ Based on the condition $x \geq 5$ , and since $8$ is greater than $5$ , $8$ can indeed be a value for $x$ in the set.