Which table does NOT represent a function? A) B) C) D)
Can't see the table A function is such that for any value of x there is only one value for y X is the independent variable and y is dependent on x
C is not a function. This is because \(f(x)\) Does not get affected as \(x\) gets affected. A functions is where \(f(x)\) changes as \(x\) changes/ OR A functions is where \(y\) changes as \(x\) changes In C, \(f(x)\) is always 3, regardless if \(x\) changes
I say A
tell me what grade you get
@Esi7023
Why A, @epicjackal117? I believe the equation for A is \[f(x)=x+1\]
because a function never crosses twice
@Ahsome
?
its never on the same point more than once
I mean number
When does it?
what
When does \(f(x)\) repeat itself?
its not suppose to that's what I said not it dose
D is not a function because you have different values output for the one x value. When x = 0 y = 1, 4, 6
Woah, did not notice that ;)
@Ahsome for C. Y = 0(x) + 3. Y = 3
Yeah, I was assuming they wanten an \(x\) and \(y\) polynomial, not just one
@ epic jacket Any ? For either of us.
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