The tables below show the values of y corresponding to different values of x. Table A x 3 2 1 y 1 0 0 Table B x 3 5 5 y -2 1 2 Which statement is true for the tables? Both Table A and Table B represent functions. Both Table A and Table B do not represent functions. Table A does not represent a function but Table B represents a function. Table A represents a function but Table B does not represent a function.
For the table of values to represent a function, \(unique\) y-values MUST be there for any given x-value.
for ex- if i ask you, whats the value of y, when x = 3, you should be able to tell it in a \(unique\) way
let me ask you the question, then u wil see it :) In Table A : whats the value of y, when x = 3 ?
1
Yes, one more last question :- In Table B : whats the value of y, when x = \(5\) ?
1
look again, there is another value for y when x = 5
Table B x 3 \(5\) \(5\) y -2 \(1\) \(2\)
when x = 5, y can take two values : 1 or 2 so you cannot just answer the question in an \(unique\) way.... so Table B is NOT a function
If there is 2 values of y then it's not a function
Yes, if there are 2 or more values of y, for the SAME x.. then its not a function.
That's what I meant. But table A is a function right?
Yes, Table A is good. None of the x's have two y-values.
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