Why is it impossible for a function to have fewer values in its domain than in its range?
@sammixboo @sweetburger
all i know about the question is that the domain is x and the range is y. everything else im confused on
Review the definitions of "domain." There are several. Note that a relationship is NOT a function unless no numeral in the domain shows up more than once. If x = 2 and y = 3, fine. But if you also have x=2 and y =5, no soap. More than one y value for one x value rules out this being a "function."
Please drop the idea that "the domain is x and the range is y." That's partially true, but misses important points. The domain of a function is the set of all input values for which the function is defined.
We say "a function is one-on-one." This means that there are never 2 y-values for any 1 x-value.
i was just thinking that, which i why i was going to say the domain is LIKE x, but that sounds weird
thank you
OMG i get it now
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