There are two linear inequations represented by $x+2y\ge 3$ and $x-y\ge -3$. Which region based on color contains the solutions of these two inequations?

1. $x+2y\ge 3$: Testing $(0,0)$, $0\ge 3$ is false. The solution is the region not containing the origin.2. $x-y\ge -3$: Testing $(0,0)$, $0\ge -3$ is true. The solution is the region containing the origin.The intersection of these two half-planes is the feasible region. In a standard graphical representation for this problem, the overlap of the upper region of $x+2y=3$ and the lower region of $x-y=-3$ is colored Green.