An appliance company has determined that the cost of producing ice cream makers is $22.50
 per ice cream maker plus $6000
 per month in fixed costs. The appliance company sells each ice cream maker for $60
.

Step 1 of 4: Find the revenue function.


The revenue function represents the total income generated from selling a certain number of items. In this case, the appliance company sells each ice cream maker for $60. If we let $ x $ represent the number of ice cream makers sold, the revenue function, $ R(x) $, can be expressed as:

\[
R(x) = 60x
\]

This function gives the total revenue when $ x $ ice cream makers are sold.

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Here are 5 related questions to expand on this topic:
1. How would you calculate the cost function for the appliance company?
2. How does the revenue function change if the selling price per ice cream maker increases?
3. What is the break-even point for the company (where revenue equals total cost)?
4. How do fixed costs impact profitability for the company?
5. What happens to the revenue function if the company gives a discount on each ice cream maker?

**Tip:** The revenue function is always based on the price per item and the quantity sold.

An appliance company has determined that the cost of producing ice cream makers is $22.50 per ice cream maker plus $6000 per month in fixed costs. The appliance company sells each ice cream maker for $60.

Discover how to determine the revenue function for an appliance company that produces ice cream makers. This problem explores key algebraic concepts, including linear functions, and shows how to calculate total revenue based on the price of $60 per unit. Suitable for high school students in Grades 9-12.

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