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

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Q. What interval does this inequality represent?\newline`x<-3`\newline[A](−3,∞)[A](-3,\infty)\newline[B](−3,∞)[B](-3,\infty)\newline[C](−∞,−3)[C](-\infty,-3)\newline[D](−∞,−3][D](-\infty,-3]
  1. Identify endpoints of interval: Identify the endpoints of the interval for the inequality x < -3. The endpoints are −∞-\infty and −3-3.
  2. Check inclusion of finite endpoint: Check whether the finite endpoint is included or not. In the inequality x < -3, −3-3 is not included in the interval.
  3. 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 −3-3 is not included, the interval is (−∞,−3)(-\infty, -3).

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