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Which is the set of integers greater than or equal to 8-8 and less than 5-5?\newlineChoices:\newline(A){8,5}\{-8, -5\}\newline(B){8,6}\{-8, -6\}\newline(C){8,7,6,5}\{-8, -7, -6, -5\}\newline(D){8,7,6}\{-8, -7, -6\}

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Q. Which is the set of integers greater than or equal to 8-8 and less than 5-5?\newlineChoices:\newline(A){8,5}\{-8, -5\}\newline(B){8,6}\{-8, -6\}\newline(C){8,7,6,5}\{-8, -7, -6, -5\}\newline(D){8,7,6}\{-8, -7, -6\}
  1. Identify Inequality Signs: Identify the inequality signs and the range of integers needed.\newlineWe need to find the set of integers that are greater than or equal to 8-8 and less than 5-5.\newlineThe inequality signs we are looking for are "greater than or equal to" (\geq) and "less than" (<<).
  2. List Integers 8-8 or Greater: List the integers that satisfy the first condition (greater than or equal to 8-8).\newlineThe integers greater than or equal to 8-8 are: 8-8, 7-7, 6-6, 5-5, 4-4, 3-3, and so on.
  3. List Integers Less Than 5-5: List the integers that satisfy the second condition (less than 5-5).\newlineThe integers less than 5-5 are: 6-6, 7-7, 8-8, 9-9, and so on.
  4. Find Intersection of Sets: Find the intersection of the two sets from Step 22 and Step 33.\newlineThe integers that are both greater than or equal to 8-8 and less than 5-5 are: 8,7,6-8, -7, -6.
  5. Match with Choices: Match the resulting set with the given choices.\newlineThe set of integers greater than or equal to 8-8 and less than 5-5 is {8,7,6}\{-8, -7, -6\}, which corresponds to choice (D).

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