x+2y=2(y-4)+2 doesnot represent a function
Step-by-step explanation:

To determine if it is a function, first we need to simplify the equation:

For a relation, to be a function, each of its input must have only one output
For x = -6, this gives a vertical line.
This shows that irrespective of the value of y, the x coordinate will remain the same.
Each input of x = -6, has more than one y values as the y values changes but the x value remains the same.
As a result, the given relation is not a function