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DeÔ¨Ānition. Let n be an integer. Then n is odd if there is an integer k with n = 2k + 1. DeÔ¨Ānition: Let p be an integer with p > 1. Then p is prime if whenever n|p and n ‚Č• 1 then n = 1 or n = p. Let D = {
1,2,3,4}. Prove that for all n ‚ąą D, n2 ‚ąín + 5 is prime.

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