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.Let A be a set of real numbers such that A has at least four elements. Suppose A has the property that a² + be is a rational number for all distinct numbers a, b. e in A. Prove that there exists a positive integer M such that a √M is a rational number for every a in A

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.Let A be a set of real numbers such that A has at least four elements. Suppose A has the property that a² + be is a rational number for all distinct numbers a, b. e in A. Prove that there exists a positive integer M such that a √M is a rational number for every a in A

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