A delivery contractor uses the equation $C = 0.5m + 60$ to determine his weekly van expenses, where $C$ is the total cost in dollars and $m$ is the number of miles driven. In this business model, what does the value 60 represent?

A corporate logistics department uses the mathematical model $C = 0.5m + 60$ to forecast the weekly operating expenses of their delivery vans. Match each part of the equation with its correct operational meaning to verify your understanding of the cost model.

In the delivery van cost model $C = 0.5m + 60$, the value 0.5 represents the cost in dollars added to the weekly total for each additional mile driven.

Identifying the Vertical Intercept of the Cost Model

A fleet manager is using the linear equation $C = 0.5m + 60$ to visualize weekly delivery costs on a graph. Arrange the following steps in the correct order to graph this cost model using the rise and run method described in the text.

A fleet management company models its weekly van costs using the equation $C = 0.5m + 60$, where $C$ represents the total weekly cost in dollars and $m$ represents the number of miles driven. Based on this model, the $C$-intercept indicates that the initial weekly cost before any miles are driven is ____ dollars.