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What interval does this inequality represent?\newline9x3-9 \leq x \leq -3\newlineChoices:\newline(A) [9,3)[-9, -3)\newline(B) (9,3)(-9, -3)\newline(C) [9,3][-9, -3]\newline(D) (9,3](-9, -3]

Full solution

Q. What interval does this inequality represent?\newline9x3-9 \leq x \leq -3\newlineChoices:\newline(A) [9,3)[-9, -3)\newline(B) (9,3)(-9, -3)\newline(C) [9,3][-9, -3]\newline(D) (9,3](-9, -3]
  1. Identify Endpoints: Identify the endpoints of the interval for the inequality 9x3-9 \leq x \leq -3. The endpoints are 9-9 and 3-3.
  2. Check Inclusion: Check whether the endpoints are included in the interval. In the inequality 9x3-9 \leq x \leq -3, both 9-9 and 3-3 are included because of the "less than or equal to" signs (\leq).
  3. Determine Interval: Determine the interval that the inequality 9x3-9 \leq x \leq -3 represents. Since both endpoints are included, the interval is written with square brackets, which means it is a closed interval at both ends. Therefore, the interval is [9,3][-9, -3].

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