A project coordinator uses the inequality y > x + 4 to ensure the number of support staff (y) is strictly more than 4 greater than the number of executives (x). If testing a specific staffing ratio results in the simplified statement '10 > 10', which of the following is the correct conclusion to recall regarding this strict inequality?

A facility manager uses the inequality $y > x + 4$ to ensure that the number of fire extinguishers ($y$) is strictly more than 4 greater than the number of hallways ($x$). Arrange the following steps in the correct order to recall the procedure for verifying if a building plan with 6 hallways and 11 extinguishers—represented by the ordered pair (6, 11)—satisfies this safety regulation.

A facilities manager uses the inequality $y > x + 4$ to ensure that the number of security cameras ($y$) is strictly more than 4 greater than the number of entry points ($x$). Match each procedural component or result with its correct role in verifying if a specific facility layout (x, y) satisfies this safety requirement.

Recalling the Substitution Procedure for Inequalities

Procedure for Verifying Safety Compliance Ratios

Facility Safety Compliance Audit

A facilities manager uses the inequality y > x + 4 to monitor temperature deviations in a climate-controlled warehouse, where x represents the outdoor deviation and y represents the indoor deviation. To verify if the data point (-5, 10) satisfies this requirement, which numerical statement correctly reflects the first step of substituting these values into the inequality?

A logistics supervisor uses the inequality $y > x + 4$ to ensure that the number of transport vans ($y$) is strictly more than 4 greater than the number of regional hubs ($x$). When verifying a 'baseline' scenario where there are 0 hubs and 0 vans—represented by the ordered pair (0, 0)—which of the following correctly identifies the numerical statement produced and the status of this scenario?

Graphing the Linear Inequality $y > x + 4$

Determine if (6, 10) satisfies $y > x + 4$: the result is _____

For $y > x + 4$, test (10, 15) by substituting $x = 10$ and $y = 15$.