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If x and y are whole numbers that don't have10 as a factor, and if xy = 1,000, find x + y.
The problem involves finding the sum of two whole numbers, x and y, given that their product is 1,000 and neither number has 10 as a factor. The context is rooted in number theory and factors.
The discussion is ongoing, with participants exploring different interpretations of the problem and offering hints without providing direct solutions. There is an emphasis on understanding the relationships between the numbers involved.
Participants note the specific constraint that neither x nor y can have 10 as a factor, which influences their reasoning about the possible values of x and y.