For this case we must propose a function of the form[tex]y = f (x)[/tex]that complies with the given relation:
We have the values of "x", that is, the entry is given by:
-3, -2, -1,0,1
If we propose:
[tex]f (x) = x-2[/tex]
We have the values of "and", that is, the output will be given by:
[tex]f (-3) = - 3-2 = -5\\f (-2) = - 2-2 = -4\\f (-1) = - 1-2 = -3\\f (0) = 0-2 = -2\\f (1) = 1-2 = -1[/tex]
The relationship is fulfilled.
Then, the function is f (x) = x-2
Answer:
[tex]-5, -4, -3, -2, -1\\f (x) = x-2[/tex]
