In a logistics calculation, a coordinator uses the inequality $\frac{n}{-2} \geq 8$ to define a constraint for $n$. What is the correct solution for $n$?

An inventory manager calculates a stock requirement using the inequality $\frac{n}{-2} \geq 8$. To solve for $n$, the manager multiplies both sides by $-2$ and determines that the final solution is $n \geq -16$.

A warehouse manager is calculating a safety threshold $n$ for load distribution on a shelving unit. The constraint is represented by the inequality $\frac{n}{-2} \geq 8$. Arrange the following steps in the correct order to solve for the maximum allowable value of $n$.

A warehouse supervisor is monitoring a load limit $n$ for a conveyor belt, represented by the inequality $\frac{n}{-2} \geq 8$. Based on the rules for solving inequalities, match each part of the solution process with its correct value or representation.

Logic Implementation for Safety Constraints

Solving a Risk Management Threshold Constraint

A safety inspector at a construction firm uses the inequality $\frac{n}{-2} \geq 8$ to model the maximum safe weight distribution $n$ for temporary scaffolding. To solve for $n$, the inspector must multiply both sides of the inequality by the negative number -2. According to the Multiplication Property of Inequality, multiplying both sides by a negative number requires the inspector to ____ the direction of the inequality symbol.