the function $f(x)=\frac{80,000 + 0.2x}{x}$ yields the average cost in dollars for a company to produce $x$…

the function $f(x)=\frac{80,000 + 0.2x}{x}$ yields the average cost in dollars for a company to produce $x$ copies of a comic book. which statement best fits the situation modeled by the function?\nthe company earns 20% of the issue price as profit from each copy sold.\nthe company earns 20 cents as profit from each copy sold.\nthe company spends 20% of the issue price on materials to produce each copy.\nthe company spends 20 cents on materials to produce each copy.

the function $f(x)=\frac{80,000 + 0.2x}{x}$ yields the average cost in dollars for a company to produce $x$ copies of a comic book. which statement best fits the situation modeled by the function?\nthe company earns 20% of the issue price as profit from each copy sold.\nthe company earns 20 cents as profit from each copy sold.\nthe company spends 20% of the issue price on materials to produce each copy.\nthe company spends 20 cents on materials to produce each copy.

Answer

Explanation:

Step1: Analyze the cost - function

The average - cost function is $f(x)=\frac{80000 + 0.2x}{x}=\frac{80000}{x}+0.2$. The term $\frac{80000}{x}$ represents the fixed - cost per unit (as $x$ is the number of units produced) and the term $0.2$ represents the variable cost per unit.

Step2: Interpret the variable - cost term

The coefficient of $x$ in the numerator of the original function is $0.2$. In the context of cost, this means that for each additional unit ($x$ represents the number of comic books) produced, the company incurs an additional cost of $0.2$ dollars or 20 cents. This additional cost is likely the cost of materials for each copy.

Answer:

The company spends 20 cents on materials to produce each copy.