What inequality represents this interval? [-10, ∞) Choices: (A)x -10

Identify Endpoints and Inclusion: Identify the endpoints of the interval and whether they are included in the interval. The interval is [-10, ∞), which means -10 is included (as indicated by the square bracket) and ∞ is not included (as indicated by the parenthesis).Determine Corresponding Inequality: Determine the inequality that corresponds to the interval. Since -10 is included, the inequality must allow for x to be equal to -10. Additionally, since the interval extends to infinity, x can take any value greater than -10.Match Inequality with Interval: Match the correct inequality with the interval. The inequality must include -10 and all numbers greater than -10. The only inequality that does this is x ≥ -10.

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What inequality represents this interval? $\newline$ $[-10, \infty)$ $\newline$ Choices: $\newline$ (A) x < -10 $\newline$ (B) $x \geq -10$ $\newline$ (C) $x \leq -10$ $\newline$ (D) x > -10

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Q. What inequality represents this interval?

\newline

[-10, \infty)

\newline

Choices:

\newline

(A)

x < -10

\newline

(B)

x \geq -10

\newline

(C)

x \leq -10

\newline

(D)

x > -10

Identify Endpoints and Inclusion: Identify the endpoints of the interval and whether they are included in the interval. The interval is $[-10, \infty)$ , which means $-10$ is included (as indicated by the square bracket) and $\infty$ is not included (as indicated by the parenthesis).
Determine Corresponding Inequality: Determine the inequality that corresponds to the interval. Since $-10$ is included, the inequality must allow for $x$ to be equal to $-10$ . Additionally, since the interval extends to infinity, $x$ can take any value greater than $-10$ .
Match Inequality with Interval: Match the correct inequality with the interval. The inequality must include $-10$ and all numbers greater than $-10$ . The only inequality that does this is $x \geq -10$ .