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2. Prove that for any integers a and b and any positive integer d, if (a b4) mod d #0, then (a - b) mod

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2. Prove that for any integers a and b and any positive integer d, if (a b4) mod d #0, then (a - b) mod d0. (Hint: note that a4 64 = (a 62)(a? +62).)

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