What this quiz covers
This quiz focuses on Cost Benefit Analysis, giving you a quick way to practice the rules, question types, and explanations that matter most for AP Microeconomics.
A consultant charges 150,000 for a market analysis report. A company pays this fee and receives the report. After reviewing the report, the company must decide whether to launch a new product, which requires an additional investment of 500,000. In making the decision to launch the new product, the 150,000 fee for the report should be regarded as
AP Microeconomics Quiz
Practice Cost Benefit Analysis in AP Microeconomics with focused quiz questions that help you check what you know, review explanations, and build confidence with test-style prompts.
This quiz focuses on Cost Benefit Analysis, giving you a quick way to practice the rules, question types, and explanations that matter most for AP Microeconomics.
Try each quiz question before looking at the correct answer. Use the explanations to review missed ideas, then come back to similar questions until the pattern feels familiar.
A consultant charges 150,000 for a market analysis report. A company pays this fee and receives the report. After reviewing the report, the company must decide whether to launch a new product, which requires an additional investment of 500,000. In making the decision to launch the new product, the 150,000 fee for the report should be regarded as
Explanation: A sunk cost is a cost that has already been incurred and cannot be recovered. Rational decision-making should ignore sunk costs and focus only on future costs and benefits. The 150,000 has been paid regardless of the future decision, so it is irrelevant to the launch choice.
A firm has two investment options. Project A has total benefits of 10,000 and total costs of 8,000. Project B has total benefits of 15,000 and total costs of 14,000. The firm can only choose one project. Based on maximizing net benefits, which project should the firm choose?
Explanation: Rational decision-making aims to maximize net benefits (Total Benefits - Total Costs). The net benefit of Project A is 10,000−8,000=2,000. The net benefit of Project B is 15,000−14,000=1,000. Since Project A has the higher net benefit, it is the optimal choice.
Assume Sarah has a non-refundable, non-transferable ticket to a baseball game that she bought for 50. On the day of the game, her friend invites her to a party. Sarah values attending the party at 60. If she goes to the game, she will get 40 of enjoyment. What is Sarah's best course of action and why?
Explanation: The 50 cost of the ticket is a sunk cost and should not influence the decision. The decision should be based on comparing the benefits of the available options. The benefit of the party (60) is greater than the benefit of the game (40). Therefore, the rational choice is to go to the party.
A delivery company is deciding how many additional delivery routes to add on Saturdays (each unit is one route). According to the marginal benefit and marginal cost data in the table, at which quantity should the company stop adding routes?
| Routes (Q) | MB, $ | MC, $ |
|---|---|---|
| 1 | 900 | 500 |
| 2 | 800 | 600 |
| 3 | 700 | 700 |
| 4 | 600 | 800 |
| 5 | 500 | 900 |
Explanation: Marginal cost-benefit analysis is a key skill in microeconomics for making optimal decisions about resource allocation. Marginal benefit (MB) is the additional benefit from one more unit, while marginal cost (MC) is the additional cost; the decision rule is to proceed with additional units as long as MB ≥ MC and stop at the first unit where MB < MC. In this data, the inequality flips at the fourth route, where MB of $600 is less than MC of $800. Therefore, the company should stop after three routes, as that is the last where MB ≥ MC, optimizing profits. A common mistake is using average costs or benefits instead of marginals, which can mislead on incremental value. To apply this transferable strategy, always compare MB and MC unit-by-unit starting from the first. Additionally, ignore sunk costs and focus only on future benefits and costs; on graphs, look for where the MB and MC curves intersect to find the optimal quantity.
A firm is deciding how many additional quality inspections to perform per day (each unit is one inspection). According to the marginal benefit and marginal cost data in the table, what is the optimal number of inspections?
| Inspections (Q) | MB, $ | MC, $ |
|---|---|---|
| 1 | 500 | 150 |
| 2 | 420 | 220 |
| 3 | 340 | 300 |
| 4 | 260 | 360 |
| 5 | 200 | 420 |
Explanation: Marginal cost-benefit analysis is a key skill in microeconomics for making optimal decisions about resource allocation. Marginal benefit (MB) is the additional benefit from one more unit, while marginal cost (MC) is the additional cost; the decision rule is to proceed with additional units as long as MB ≥ MC and stop at the first unit where MB < MC. In this data, the inequality flips at the fourth inspection, where MB of $260 is less than MC of $360. Thus, the optimal is three inspections, as each of the first three has MB exceeding or equaling MC, maximizing net benefits. A common mistake is calculating total benefits versus total costs instead of using marginal comparisons for incremental choices. To apply this transferable strategy, always compare MB and MC unit-by-unit starting from the first. Additionally, ignore sunk costs and focus only on future benefits and costs; on graphs, look for where the MB and MC curves intersect to find the optimal quantity.
Which of the following scenarios best illustrates the concept of opportunity cost for a government?
Explanation: Opportunity cost is the value of the next-best alternative forgone when a choice is made. By choosing to spend its limited budget on healthcare, the government forgoes the opportunity to spend that money on military expansion. This trade-off is a direct example of opportunity cost.
A university is deciding how many additional tutoring sessions to fund for an introductory economics course (each unit is one session). According to the marginal benefit and marginal cost data in the table, what is the optimal number of sessions to fund?
| Tutoring sessions (Q) | MB, $ | MC, $ |
|---|---|---|
| 1 | 1,200 | 400 |
| 2 | 1,000 | 600 |
| 3 | 800 | 750 |
| 4 | 650 | 900 |
| 5 | 500 | 1,050 |
Explanation: Marginal cost-benefit analysis is a key skill in microeconomics for making optimal decisions about resource allocation. Marginal benefit (MB) is the additional benefit from one more unit, while marginal cost (MC) is the additional cost; the decision rule is to proceed with additional units as long as MB ≥ MC and stop at the first unit where MB < MC. In this data, the inequality flips at the fourth session, where MB of $650 falls below MC of $900. This justifies funding three sessions, as each of the first three has MB exceeding MC, providing the greatest net value to students. A common mistake is focusing on total benefits without subtracting total costs, but marginal analysis ensures efficient stopping points. To apply this transferable strategy, always compare MB and MC unit-by-unit starting from the first. Additionally, ignore sunk costs and focus only on future benefits and costs; on graphs, look for where the MB and MC curves intersect to find the optimal quantity.
A homeowner is deciding how many additional insulation upgrades to install (each unit is one upgrade step). According to the marginal benefit and marginal cost data in the table, should the homeowner undertake the 3rd upgrade step?
| Upgrade step (Q) | MB (annual energy savings), $ | MC (installation cost), $ |
|---|---|---|
| 1 | 600 | 250 |
| 2 | 450 | 350 |
| 3 | 320 | 330 |
| 4 | 250 | 380 |
| 5 | 200 | 420 |
Explanation: Marginal cost-benefit analysis is a key skill in microeconomics for making optimal decisions about resource allocation. Marginal benefit (MB) is the additional benefit from one more unit, while marginal cost (MC) is the additional cost; the decision rule is to proceed with additional units as long as MB ≥ MC and stop at the first unit where MB < MC. In this data, for the third upgrade, MB of $320 is less than MC of $330, indicating the flip. Therefore, the homeowner should not undertake the third, as it would result in a net loss despite positive MB. A common mistake is averaging benefits over all units instead of evaluating each marginally. To apply this transferable strategy, always compare MB and MC unit-by-unit starting from the first. Additionally, ignore sunk costs and focus only on future benefits and costs; on graphs, look for where the MB and MC curves intersect to find the optimal quantity.
A car owner just spent 1,000 on major repairs. Now, the transmission has failed, and a replacement will cost an additional 2,500. A similar used car in working condition can be purchased for 3,000. The rational owner should decide to replace the transmission if the value of the repaired car is
Explanation: The 1,000 already spent is a sunk cost and irrelevant to the decision. The owner must choose between: (1) spending 2,500 to repair the current car, or (2) spending 3,000 to buy a replacement. The repair is rational only if the repaired car's value exceeds the cost of the best alternative, which is 3,000 for the replacement car.
A high school student can work a 4-hour shift at a local coffee shop earning 15 per hour, or they can attend a concert. The ticket for the concert costs 40. What is the total opportunity cost for this student to attend the concert?
Explanation: Opportunity cost is the value of the next-best alternative forgone. It includes both explicit costs (the ticket price of 40) and implicit costs (the 15/hour∗4hours=60 in forgone wages). The total opportunity cost is the sum of these, which is 40+60=100.
An entrepreneur quits her job as a software engineer, where she was earning an annual salary of 120,000, to start her own company. To fund the business, she uses 50,000 from her savings account, which had been earning 4% annual interest. Which of the following represents the total implicit costs of her decision for the first year?
Explanation: Implicit costs are the opportunity costs of using resources the entrepreneur already owns, rather than paying for them. This includes the 120,000 salary she gave up and the interest she could have earned on her savings (50,000∗0.04=2,000). The total implicit cost is 120,000+2,000=122,000.
A rational agent will choose to take an action if
Explanation: Rational decision-making requires considering all costs, both explicit and implicit (which together make up the total economic cost). An action is rational if the total benefits derived from it exceed the total economic costs incurred.
The opportunity cost of attending a four-year college includes all of the following EXCEPT
Explanation: Opportunity cost includes costs that are a direct result of the decision. A student needs to pay for housing and food whether they attend college or not. Therefore, room and board are not typically counted as an opportunity cost of college, unless the cost is significantly higher at college than it would be otherwise. Tuition, fees, forgone wages, and forgone interest are all direct opportunity costs.
A city parks department is deciding how many additional weekend lifeguard shifts to staff at a public beach this month. The department has already spent $2,000 on training equipment (a sunk cost). According to the marginal benefit and marginal cost data in the table, what is the optimal number of lifeguard shifts to staff?
| Additional shifts (Q) | Marginal Benefit (MB), $ | Marginal Cost (MC), $ |
|---|---|---|
| 1 | 900 | 400 |
| 2 | 700 | 500 |
| 3 | 550 | 600 |
| 4 | 450 | 700 |
| 5 | 350 | 800 |
Explanation: Marginal cost-benefit analysis is a key skill in microeconomics for making optimal decisions about resource allocation. Marginal benefit (MB) is the additional benefit from one more unit, while marginal cost (MC) is the additional cost; the decision rule is to proceed with additional units as long as MB ≥ MC and stop at the first unit where MB < MC. In this data, the inequality flips at the third shift, where MB of $550 falls below MC of $600. Thus, the optimal number is 2 shifts, as both the first and second have MB exceeding MC, adding net value, but the third does not. A common mistake is including sunk costs like the $2,000 training in the decision, but these should be ignored since they are already spent. To apply this transferable strategy, always compare MB and MC unit-by-unit starting from the first. Additionally, ignore sunk costs and focus only on future benefits and costs; on graphs, look for where the MB and MC curves intersect to find the optimal quantity.
A coffee shop is considering extending its hours by adding one more hour each night (each "unit" is one added hour per night for the month). According to the marginal benefit and marginal cost data in the table, should the shop add the 4th hour?
| Added hour (Q) | MB from added hour, $ | MC of added hour, $ |
|---|---|---|
| 1 | 220 | 120 |
| 2 | 180 | 140 |
| 3 | 150 | 150 |
| 4 | 120 | 170 |
| 5 | 90 | 190 |
Explanation: Marginal cost-benefit analysis is a key skill in microeconomics for making optimal decisions about resource allocation. Marginal benefit (MB) is the additional benefit from one more unit, while marginal cost (MC) is the additional cost; the decision rule is to proceed with additional units as long as MB ≥ MC and stop at the first unit where MB < MC. In this data, for the fourth hour, MB of $120 is less than MC of $170, indicating the inequality has flipped. Therefore, the shop should not add the fourth hour, as it would reduce net benefits compared to stopping at three. A common mistake is focusing on total benefits being positive instead of comparing marginal values for each incremental decision. To apply this transferable strategy, always compare MB and MC unit-by-unit starting from the first. Additionally, ignore sunk costs and focus only on future benefits and costs; on graphs, look for where the MB and MC curves intersect to find the optimal quantity.
A student is deciding how many practice exams to complete before an AP Microeconomics test (each unit is one practice exam). According to the marginal benefit and marginal cost data in the table, what is the optimal number of practice exams to complete?
| Practice exams (Q) | MB (points of expected score gain) | MC (hours of study time) |
|---|---|---|
| 1 | 12 | 3 |
| 2 | 9 | 4 |
| 3 | 7 | 5 |
| 4 | 5 | 6 |
| 5 | 4 | 7 |
Explanation: Marginal cost-benefit analysis is a key skill in microeconomics for making optimal decisions about resource allocation. Marginal benefit (MB) is the additional benefit from one more unit, while marginal cost (MC) is the additional cost; the decision rule is to proceed with additional units as long as MB ≥ MC and stop at the first unit where MB < MC. In this data, the inequality flips at the fourth exam, where MB of 5 points is less than MC of 6 hours. Therefore, the optimal is three exams, as the first three satisfy MB ≥ MC, balancing score gains against time costs. A common mistake is comparing totals rather than marginals, which can lead to over- or under-estimating the best quantity. To apply this transferable strategy, always compare MB and MC unit-by-unit starting from the first. Additionally, ignore sunk costs and focus only on future benefits and costs; on graphs, look for where the MB and MC curves intersect to find the optimal quantity.
If a firm's total revenue covers its explicit costs but not the full sum of its explicit and implicit costs, the firm is earning
Explanation: If total revenue exceeds explicit costs, accounting profit (TR - Explicit Costs) is positive. However, if total revenue is less than the sum of explicit and implicit costs, economic profit (TR - Explicit Costs - Implicit Costs) is negative. This situation describes a firm that is profitable by accounting standards but is underperforming relative to its opportunity cost.
A farmer has total revenue of 200,000 from selling crops. The farmer's explicit costs for seed, fertilizer, and equipment rental total 120,000. If the farmer had not worked on the farm, she could have earned 70,000 as a manager at a local store. The farmer's economic profit is
Explanation: Economic profit is total revenue minus all costs (explicit and implicit). Explicit costs are 120,000. The implicit cost is the forgone salary of 70,000. Economic Profit = $200,000 (Total Revenue) - $120,000 (ExplicitCosts)− 70,000 $ (Implicit Costs) = $10,000.
A restaurant owner is considering staying open for one extra hour at night. The total revenue from the extra hour is expected to be 200. The costs for that hour are 50 for staff wages, 30 for utilities, and 20 for ingredients. The restaurant's monthly rent is 3,000. In this short-run decision, which of the following is correct?
Explanation: This decision should be made by comparing the marginal benefit (200 in revenue) to the marginal cost. The marginal costs are the additional costs incurred for that specific hour: wages (50) + utilities (30) + ingredients (20) = 100.Themonthlyrentisafixedcost,notamarginalcostofstayingopenonemorehour.SinceMB( 200 )>MC( 100 $), the owner should stay open.
A city government is considering building a public swimming pool. The total cost of construction is estimated to be 2million.Theexpectedtotalbenefittothecommunityoverthepool′slifetimeisvaluedat2.5 million. An alternative use for the 2millionistoupgradelocalparks,aprojectwithanestimatedtotalbenefitof2.2 million. What is the opportunity cost of building the swimming pool?
Explanation: Opportunity cost is the value of the next-best alternative that must be forgone. In this case, the next-best alternative to building the pool is upgrading the parks. The value of that alternative is its total benefit of $2.2 million.