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I any case, the domain or range can be any set of your choice, with the other set defined by the function.
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The range is {-7, 1, 9, 17}.
The range could be anything. Without parameters specified, the domain of {1,2,3,4} could have any range. This problem is unsolvable.
No it is not. The number 3, in the domain, gets mapped to more than one number in the range.
other names for the input of a function are: 1. x 2. domain
You can define the domain as anything you like and that will determine the range. Or, you can define the range as anything you like and that will determine the domain. For example: domain = {1, 2, 3, 4, ... } then range = {-3, 0, 5, 12, ... } or range = {1, 2, 3, 4, ... } then domain = {sqrt(5), sqrt(6), sqrt(7), sqrt(8), ...}. There is, of course, no need to restrict either set to integers but then it was easier to work out one set from the other.