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Find the smallest number which leaves remainders 8 and 12 when divided by 28 and 32 respectively. So, we will subtract 8 and 12 from What is the smallest number that, when divided by 35, 56 and 91 leaves remainders of 7 in each case?
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Hence it is proved that the product of three consecutive positive integers is divisible by 6. For any positive integer n, prove that n3 — n divisible by 6.
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