Which relation is a function? A. {(–3, 4), (–2, 5), (0, 9), (0, 12)} B. {(1, 2), (1, 5), (1, –1), (1, 4)} C. {(8, –1), (2, –1), (3, 8), (2, 5} D. {(7, 12), (1, –5), (3, –10), (2, –5)}
please explain, i don't understand.
A function is a binary relation in which every element of the domain (the x values) are connected with at least one of the y values (the range), and that if the x value is any two pairs are the same, then so must be there y values, notice the first part is taken care of in all of the relations because they are all in pairs, so every x value is with some y value so you need to make sure that you have no pairs that have the same x values but different y values example: if some relation contains the pairs (2,3) and (2,5) then it would not be a function. So which relation does this not happen in?
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