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There are none because there is no such thing as a Greatest Common Multiple (GCM).

If {a, b, c, ... x} is any set of integers, then a*b*c*...*x is a common multiple. Then twice that number is also a common multiple and is greater. And then, twice THAT number is a common multiple and greater still. It is easy to show that this process can go on for ever and so there is no such thing as a GCM.

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Q: What are two real-world problems that can be solved using the GCM of two numbers?
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