For this case, we chose two points through which the line passes and we find the slope of it, knowing that the cut point with the y axis is 2.

The chosen points are:
(0.2)
(-4.0)

The line is given by:

We evaluate a point of the shaded region in each one of the options to know which one is fulfilled.
We choose the point (x, y) = (2,1)
Option A:

If it is fulfilled.
Option B:

It is not fulfilled
Answer:
Option A