Is relation t a function? Is the inverse of relations t a function? Relation t x 0 2 4 6 y -8 -7 -4 -4
A. Relation t is a function. The inverse of relation t is not a functions. B. Relation t is not a function. The inverse of relation t is a function. C. Relation t is not a function. The inverse of relation t is not a function.
@UsukiDoll
ok so to determine a function we use the vertical line test for a graph. Similarly we use a horizontal line test for a graph to determine a one to one function. but this time we don't have a graph. Instead we have a chart. This may be a while back since I've last did charts though If I remembered correctly the function must have the x not repeating and the one to one function (inverse) must have the y not repeating
So A?
yeah... I'm still trying to remember though... this was way back in 2008 when I did this.
Any help is better than no help
ok... now I got my memory back after I read a paragraph somewhere .. we can't have duplicates for x or y
So the answer is still A, correct?
there's an example in my book somewhere.. I have to find it before giving out an answer.
ok, ill wait
ok that was mapping and proofs. It's too strong for this problem... but I do know that we can't have anything repeating
Im gonna go with A than because the top row isn't repeating
the original function has a repeated value for y though..
So c?
Well for it to be a one - to - one function the x and y values are to be used only once. So if you can switch the x and y variables around to create a inverse relation, we would notice function t would not be a one - to - one function since there are two of the same y values, then we can conclude the inverse is not a function.
if we switch.. that would mean that there exists x values that are repeating.
So it's C @Astrophysics
Ok I'm seeing this horizontally .. I'm going to draw vertical |dw:1435810073365:dw|
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