Graph the relation in the table. Then use the vertical-line test. Is the relation a function? x:-1 , 1 , 2 , 1 y:3 , 0 , -1 , 2 , 3
Given 4 x-coordinates, and 5 y-coordinates? Hmm...
Seems okay to me.
We don't know what part of \(\{x\}\)'s domain is mapped to which part of \(\{y\}\)'s.
What's wrong in treating as Injection?
this*
Ahh , these graphs annoy me ! lol
I am assuming: (-1,3),(1,0) ...
So this is a one-one function or injection.
Not sure how to treat this as an injection unless we're given more elements in \(y\) than in \(x\).
Woops, I mean equal.
Oh wait, not a bijection, ignore me. lol
Injection doesn't requires to be equal elements.
Sp do i just graph them ? or ..
and yes bijection and surjection does . lol it's okay :)
So*
Presumably you graph the first four points if each number of the domain's element corresponds to the codomain's? But then that requires we assume that's the case.
Actually i'll skip this one .
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