As a logistics coordinator, you are determining the acceptable delivery zones for two different suppliers by graphing the system of inequalities:

$y < -\frac{1}{2}x + 3$

$y < 3x - 4$

Based on the standard procedure for graphing this specific system, which of the following statements correctly recalls how the boundary lines should be drawn on your zone map?

A warehouse manager is determining the allowable levels of two chemical additives ($x$ and $y$) that can be stored together safely. The safety boundaries are defined by the following system of inequalities:

$y < -\frac{1}{2}x + 3$

$y < 3x - 4$

Based on the standard procedure for solving this system by graphing, arrange the following steps in the correct order to identify the safe storage region.

A regional logistics manager is using a coordinate map to define a 'Safe Delivery Zone' based on the following system of linear inequalities:

$y < -\frac{1}{2}x + 3$

$y < 3x - 4$

True or False: According to the standard rules for solving this system by graphing, the point where the two boundary lines intersect is included as a valid part of the 'Safe Delivery Zone' solution set.

A facilities manager is mapping out 'Safe Operation Zones' for two industrial robots. The zones are defined by the system of inequalities:

$y < -\frac{1}{2}x + 3$

$y < 3x - 4$

To ensure the zone map is correctly formatted according to standard graphing procedures, match each graphing component or procedure below with its correct definition or function.

Identifying the Feasible Zone in Resource Planning