What interval does this inequality represent? x ≥ -1 Choices: (A)(-∞, -1] (B)(-∞, -1) (C)[-1, ∞) (D)(-1, ∞)

Identify Endpoints: Identify the endpoints of the interval for the inequality x ≥ -1. The endpoints are -∞ and -1.Check Inclusion: Check whether the finite endpoint is included or not. In the inequality x ≥ -1, -1 is included in the interval because the inequality is greater than or equal to.Determine Interval: Determine the interval that the inequality x ≥ -1 represents. Since -∞ cannot be included as it is not a finite value and -1 is included, the interval is [-1, ∞).

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What interval does this inequality represent? $\newline$ $x \geq -1$ $\newline$ Choices: $\newline$ (A) $(-\infty, -1]$ $\newline$ (B) $(-\infty, -1)$ $\newline$ (C) $[-1, \infty)$ $\newline$ (D) $(-1, \infty)$

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Q. What interval does this inequality represent?

\newline

x \geq -1

\newline

Choices:

\newline

(A)

(-\infty, -1]

\newline

(B)

(-\infty, -1)

\newline

(C)

[-1, \infty)

\newline

(D)

(-1, \infty)

Identify Endpoints: Identify the endpoints of the interval for the inequality $x \geq -1$ . The endpoints are $-\infty$ and $-1$ .
Check Inclusion: Check whether the finite endpoint is included or not. In the inequality $x \geq -1$ , $-1$ is included in the interval because the inequality is greater than or equal to.
Determine Interval: Determine the interval that the inequality $x \geq -1$ represents. Since $-\infty$ cannot be included as it is not a finite value and $-1$ is included, the interval is $[-1, \infty)$ .