A logistics technician is mapping out regional storage constraints on a coordinate plane using the system of linear inequalities $\left\{x > -4,\; x - 2y \geq -4\right\}$. To ensure the technical diagram is correct, match each mathematical part of the system with its corresponding rule for graphical representation.

A logistics coordinator is using the system of linear inequalities $\left\{x > -4, x - 2y \geq -4\right\}$ to define a safe storage zone on a warehouse floor plan. Arrange the following procedural steps in the correct order to graph the solution for this system.

A construction site planner is mapping a safety perimeter using a coordinate grid. The restricted zone is defined by the following system of linear inequalities:

$\left\{x > -4,\; x - 2y \geq -4\right\}$

The boundary lines for these two inequalities meet at the point $(-4, 0)$. According to the graphing rules for this system, which statement correctly describes whether the point $(-4, 0)$ is included in the restricted zone?

A logistics specialist is mapping warehouse storage limits using the system of linear inequalities $\left\{x > -4, x - 2y \geq -4\right\}$. True or False: To correctly represent the boundary for the second inequality, $x - 2y \geq -4$, on a coordinate grid, the specialist should draw a solid line.

A facility manager is plotting a restricted work zone on a digital coordinate grid, defined by the system of inequalities $\left\{x > -4,\; x - 2y \geq -4\right\}$. When graphing the first inequality, $x > -4$, the manager must draw a ____ boundary line to show that the points exactly on the line are not included in the zone.