Malik is planning a vacation trip with total expenses of 1,875. He has 840 in savings and earns 45 per hour tutoring. He models his situation with the inequality ${}1{,}875 \leq 840 + 45h$, where $h$ is the number of hours he works. Match each description of Malik's budget with its corresponding part of the inequality.

In the example of Malik's vacation budget, the final solution to the linear inequality is $h \geq 23$, where $h$ represents the number of hours he tutors. Based on this result, what is the correct conclusion regarding Malik's work requirement?

The Verification Step in Malik's Budget Plan

Malik is following a systematic seven-step strategy to calculate the number of tutoring hours he needs for his vacation budget. Arrange the following steps in the correct order he should perform them to reach the solution.

When setting up a linear inequality to determine if you can afford a planned expense, such as Malik's vacation trip, your total expenses must be modeled as being greater than or equal to your available funds.

When managing a departmental or personal budget, your planned expenses must not exceed your available funds. In the problem-solving strategy demonstrated by Malik's vacation fund, the condition that total expenses must be 'less than or equal to' available funds is translated into a mathematical model known as an ____.

Analyzing the Setup of a Vacation Trip Budget Inequality