Question: Problem 5 (15 points) Let A be an ordered nonempty set such that sup A exists. Let B C A be such that whenever a

 Problem 5 (15 points) Let A be an ordered nonempty set

Problem 5 (15 points) Let A be an ordered nonempty set such that sup A exists. Let B C A be such that whenever a E A there is a b E B such that a S b. Prove that sup A = sup B. Show all work

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