Which of the following sets of ordered pairs do NOT belong to one-to-one functions? Select all that apply. Select all that apply: {(1,−4),(5,−3),(−4,3),(1,−2)} {(2,5),(−1,7),(5,−9),(3,2)} {(−4,6),(−2,3),(1,7),(11,10)} {(2,−1),(7,4),(5,−1),(−1,3)}
@AZ
remember what we said about the y-values being the same if it's not a one-to-one function?
yep
so if they do not belong to one-to-one functions then they should have points with the same y-values
they all have different y values
except d
okay, good that's one correct answer
now look at the x-values, if there's anything repeating there then it wouldn't even be a function
if its not a function can it be one on one
if it's not a function, it CANNOT be one-to-one because one-to-one are functions that only one y-value for each x-value
A and D?
functions can have the same y-value for multiple x-values BUT if it's a one-to-one, it has to have different y-values for each x-value and it's not a function if it has the same x-value for different y-values
so the way you can remember all of that is by the vertical and horizontal line test
a and d?
yes, that's correct
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