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show that if a, b, and c are integers with c>0 such that a = b(modc), then (a, c) = (b, c).
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Hm. Does (a, c) mean something in particular?
I assume it is an ordered pair and that the = is really a congruence relation modulo m, but clarification would probably be best.
(a, c) = the GCD
That makes a bit more sense, otherwise it would trivially follow :)
And the '=' in a=b(mod c) is a congruence.
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