1, with the Euclidean algorithm to calculate any two integers a, b is the greatest common factor. Further calculated integer s, t, such that sa+tb = (a, b). In particular, when a = 3378, b = 231, the obtained corresponding s, t, and a and b are the greatest common factor (a, b). The results are written in a.txt. 2, with the Euclidean algorithm to calculate any two integers a, b is the least common multiple. In particular, when a = 12345, b = 54321, the least common multiple calculated. Writes the results in b.txt. 3, e = 6597, calculated using Euclidean d, such that ed = 1 mod 11200. The results are written in c.txt.

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实验(1)

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