A logistics coordinator is graphing the inequality $y > -3x$ to visualize the permissible constraints for a shipping route. When representing this inequality on a coordinate plane, which of the following correctly describes the appearance of the boundary line and the shaded solution region?

An inventory manager needs to graph a new restocking threshold modeled by the inequality $y > -3x$ for a warehouse dashboard. Arrange the standard procedural steps the manager must recall and follow to graph this inequality correctly.

Procedural Constraints for Graphing $y > -3x$

A data analyst at a manufacturing plant is creating a dashboard that visualizes the resource constraint $y > -3x$. Match each part of the graphing process with its correct descriptive requirement or constraint.

A project manager is graphing the inequality $y > -3x$ to visualize a cost-efficiency threshold. According to standard graphing procedures for strict inequalities, the boundary line $y = -3x$ should be drawn as a dashed line.

A logistics analyst is designing an inventory-flow dashboard that models resource limitations using the inequality $y > -3x$. When graphing this inequality, the analyst must select an appropriate test point to determine which side of the boundary line to shade. Because the boundary line $y = -3x$ passes directly through the ________, the coordinates $(0, 0)$ cannot be used as a test point.