In the linear equation C = 4p + 25, which models the weekly cost for Stella's pizza business, what does the constant value 25 represent?

In Stella's pizza business, the weekly cost is modeled by the equation $C = 4p + 25$, where $C$ is the weekly cost and $p$ is the number of pizzas sold. Match each component of the equation to its corresponding business definition.

Stella uses the equation $C = 4p + 25$ to model her weekly business costs, where $C$ is the total cost and $p$ is the number of pizzas sold. Based on this model, if Stella sells zero pizzas in a week, her total cost for that week will be $____.

Stella uses the equation $C = 4p + 25$ to model her weekly business costs, where $C$ is the total cost and $p$ is the number of pizzas sold. True or False: In this model, the number 4 represents the fixed cost that Stella must pay each week even if she sells zero pizzas.

Interpreting Variable Cost in a Linear Equation

To create a visual budget for her gourmet pizza business, Stella needs to graph her weekly cost equation: $C = 4p + 25$. Arrange the following steps in the correct order to graph this line using the slope and intercept.

Categorizing Business Costs in a Linear Model

Business Cost Interpretation for Stella's Pizza Model

Stella uses the linear equation $C = 4p + 25$ to model her weekly pizza business costs, where $C$ is the total cost and $p$ is the number of pizzas sold. In this model, what is the mathematical term for the value 25, which represents her fixed weekly costs?

Stella models her weekly business costs with the equation $C = 4p + 25$, where $C$ is the total cost and $p$ is the number of pizzas sold. Which ordered pair $(p, C)$ represents the point where Stella's cost graph crosses the vertical axis ($C$-axis)?