What interval does this inequality represent? x<–3 [-3,infinity) (-3,infinity) (-infinity,-3) (-infinity,-3]

Identify endpoints of interval: Identify the endpoints of the interval for the inequality x < -3. The endpoints are -∞ and -3.Check inclusion of finite endpoint: Check whether the finite endpoint is included or not. In the inequality x < -3, -3 is not included in the interval.Determine represented interval: Determine the interval that the inequality x < -3 represents. Since -∞ cannot be included as it is not a finite value and -3 is not included, the interval is (-∞, -3).

Resources

Testimonials

Plans

Resources

Testimonials

Plans

AI tutor

Welcome to Bytelearn!

Let’s check out your problem:

What interval does this inequality represent? $\newline$ `x<-3` $\newline$ $[A](-3,\infty)$ $\newline$ $[B](-3,\infty)$ $\newline$ $[C](-\infty,-3)$ $\newline$ $[D](-\infty,-3]$

View step-by-step help

Full solution

Q. What interval does this inequality represent?

\newline

`x<-3`

\newline

[A](-3,\infty)

\newline

[B](-3,\infty)

\newline

[C](-\infty,-3)

\newline

[D](-\infty,-3]

Identify endpoints of interval: Identify the endpoints of the interval for the inequality x < -3. The endpoints are $-\infty$ and $-3$ .
Check inclusion of finite endpoint: Check whether the finite endpoint is included or not. In the inequality x < -3, $-3$ is not included in the interval.
Determine represented interval: Determine the interval that the inequality x < -3 represents. Since $-\infty$ cannot be included as it is not a finite value and $-3$ is not included, the interval is $(-\infty, -3)$ .