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RU-SPB 2013 Problem 7

    Let a1,a2a_1,a_2 - two naturals, and 1<b1<a1,1<b2<a21<b_1<a_1,1<b_2<a_2 and b1∣a1,b2∣a2b_1|a_1,b_2|a_2 . Prove that a1b1+a2b2−1a_1b_1+a_2b_2-1 is not divided by a1a2a_1a_2

    Dataset text AI-MO AoPS. Quoted with source.

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