Convert into slope-intercept form, and specify the correct boundary line type.

Use the origin as a test point to determine which side of the boundary to shade for the inequality $2x-y>3$. Does the side containing the origin satisfy the inequality?

Given the system of constraints $x\ge 0$, $y\ge 0$, $x+2y\le 8$ and $y\ge x-1$, determine whether the point $(3,2)$ is in the feasible region that satisfies all constraints.

Find the $x$- and $y$-intercepts of the boundary line for the inequality . Then determine whether those intercepts are included in the solution when graphing the inequality.

Which of the following descriptions matches the graph of y < -x + 3?