In the budget application example for Brenda's destination wedding, a linear inequality is used to calculate the hours of work needed. Match each component of the inequality ${}350 + 375 + 60(3) \leq 500 + 15h$ to its correct role in the budget scenario.

In the linear inequality ${}350 + 375 + 60(3) \leq 500 + 15h$, which was constructed to model Brenda's destination wedding budget, what does the constant value ${}500$ represent?

In the budget application example for Brenda's destination wedding, the 'less than or equal to' symbol ($\leq$) is used in the inequality ${}350 + 375 + 60(3) \leq 500 + 15h$ to indicate that her total expenses must not exceed her total available funds.

In the budget scenario for Brenda's destination wedding, she needs to pay for ${}3$ nights at a hotel. If each night costs $$$60, the term in the inequality representing her total hotel expense is \60 \cdot$ ____.

In the example provided, Brenda follows a specific set of steps to calculate the hours she needs to babysit for her trip. Arrange these steps in the correct order as they were used to set up and solve the linear inequality.

Interpreting the Destination Wedding Budget Inequality Setup

Recalling the Structure and Constraint of a Budget Inequality Model