Which relation is function? A. (3,-2), (4,6), (-2,6), (3,1) B. (-1,4), (3,2), (4,-2), (2,4) C. (2,-7), (-8,2),(2,4), (-1,5) D. (2,2), (-3,-4), ,(-3,1), (-2,1)
which of the relations above have more than one ordered pair with the same x but different y
Like if I listed {(3,4),(3,6)} this would not be a function because this relation has more than one ordered pair with the same x but different y
{(3,4),(6,3)} would be a function because there is not more than one ordered pair with the same x and different y
So look at the first relation {(3,-2),(4,6),(-2,6),(3,1)} Do any two points (or more) have a common x?
yes (3,-2) , (3,1)
and they have a different y so by what I said is this relation a function?
no it would not
no it isn't a function (very food)
good* (hungry I am I guess)
what about the 2nd one?
if you don't see a common x you don't have to worry then about the other part if you don't see a common x, it is a function
B. does not have a common function
????
a common x ? yes it doesn't have a common x so it is a function?
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