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Unformatted text preview: and X a A a = X b B b . If  X  = 12 instead is this result still true? Problem 4. Given a set of n + 1 positive integers, none of which is greater than 2 n , prove that at least one member of this set must divide another member of this set. Problem 5. Given a set of n + 1 positive integers, none of which is greater than 2 n , prove that at least two of the integers are relatively prime....
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 Fall '10
 RyanDaileda
 Real Numbers

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