Which relation is a function? https://gyazo.com/a32c7d2edd3a29d171c458499f57f2b4 https://gyazo.com/48971e31b40918e1d01d9c1e629de252 https://gyazo.com/3098b3685f13129b8588e184ff1515ce https://gyazo.com/808a65fcc4898e9be451137726b949ae
Jamal. from Empire? :o lol
lol
A function has a line that is straight and goes in one direction.
the only line is the diagonal one
its not C or D
Its A.
As I remember a function can only have one to one and one to many relationships. What I meant is one \(y\) value can have one or two \(x\) values but not the other way around. :3
So it's confirmed A?
A function has a graph that it intersects any vertical line in only one point. To see if a relation is a function using its graph, do the "vertical line test." Imagine a vertical line drawn on the left side of the graph. Now imagine this line moving to the right. If the vertical line ever intersects more than one point, then the relation is not a function. If the vertical line intersects at most one point, then the relation is a function.
|dw:1476986742954:dw|
so it only crosses once
yes?
intersects*
|dw:1476986771930:dw|
Notice that with option A, any position you put the vertical line in, there is only one point of intersection of the vertical line and the graph of the relation, so this relation is a function.
Now try options B, C, and D.
b theres 2 places that it intercepts
|dw:1476986892886:dw|
Join our real-time social learning platform and learn together with your friends!