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If the two numbers have a Greatest Common Factor of 850, the smallest they can be are the lowest two relatively prime multiples of 850, which are 2 and 3. The numbers would be 1700 and 2550.

*If, conversely, the numbers sought have a Least Common Multiple of 850, the numbers are 25 and 34, as the next pair would be 17 and 50.

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Q: What is the smallest two numbers could be if they have a GCF of 850 and they can't be divisible by each other?
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