the function $f(x)=\frac{600 + 2x}{x}$ yields the average cost in dollars for a company to produce $x$…

the function $f(x)=\frac{600 + 2x}{x}$ yields the average cost in dollars for a company to produce $x$ calendars. which statement best fits the situation modeled by the function?\no the company spends $600 on a new computer and printer before beginning the project.\no the company takes 600 photos before selecting which ones to use for its calendars.\no the company expects to sell 600 calendars each month.\no the company will sell the calendars for $2.00 each.

the function $f(x)=\frac{600 + 2x}{x}$ yields the average cost in dollars for a company to produce $x$ calendars. which statement best fits the situation modeled by the function?\no the company spends $600 on a new computer and printer before beginning the project.\no the company takes 600 photos before selecting which ones to use for its calendars.\no the company expects to sell 600 calendars each month.\no the company will sell the calendars for $2.00 each.

Answer

Brief Explanations:

The average - cost function is $f(x)=\frac{600 + 2x}{x}=\frac{600}{x}+2$. The $\frac{600}{x}$ part implies a fixed - cost component (since it doesn't depend on the number of units produced linearly), and the $2$ is the variable cost per unit. A fixed cost of $600$ could represent the cost of a new computer and printer before starting production. Taking photos is not related to cost in this model, the number of calendars sold per month is not represented in the average - cost function, and the selling price is not related to the average - cost formula.

Answer:

The company spends $600 on a new computer and printer before beginning the project.