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1.3 Primes and Unique Factorization 17 32. Let a and b be integers, not both 0, and let t be a positive integer. Prove that t is = ds for some must prove that ulting equation b the least common multiple of a and b if and only if t satisfies these conditions (i) al t and blr: (ii) If a c and ble, then rc This is what I have. Whats the next step? Thank you!
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つつ。つつ a and alL anc blb alm FY. las7and1 no alc and ble Lic ㄙㄥ

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