Which of the following relations is a function? A. (10, 5), (3, -9), (9, 0), (10, -5) B. (5, 10), (-9, 3), (0, 9), (0, -5) C. (5, 10), (-9, 3), (0, 9), (-5, 10) D. (0, 10), (-9, 3), (0, 9), (-9, -5)
help
For every value of x there can be only one value for y for it to be a function
ordered pairs are set up in form (x,y) with that being said it is not a function IF two ordered pairs in a set has the same x value
whats the answer even though thats not help
@KlOwNlOvE
@cw4260 Look at the x-values of all the pairs in the options, see which one has ALL different one's. Like in Option A: (10, 5), (3, -9), (9, 0), (10, -5) The x-values are 10, 3, 9, and 10. There are 2 of the same x-values, which is 10. And since it has 2 x-values it is NOT a function.
So what's your answer going to be?
What are the x-values here? (5, 10), (-9, 3), (0, 9), (-5, 10)
5,-9,0and-5
the answer is b
Right @iGreen.
No, B has 2 x-values with 0 in it..so it's not a function.
5,-9,0and-5 Are any of those the saem?
*same
yeah
Which ones?
-5and 5
No, those are different..-5 and 5 aren't the same thing.
So there aren't any one's that are the same..so what's your answer going to be?
oh yea true. c
Yep, C is your answer.
thanks
No problem.
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