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Let A be a finite, nonempty set with |A| = n and let R be a finite nonempty binary relation on A with |R| =

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Let A be a finite, nonempty set with |A| = n and let R be a finite nonempty binary relation on A with |R| = n^2, with n elementof N. which properties must R possess? (a) Reflexivity b) Symmetry c) Transitivity Justify your answers

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