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Lesson 4 of 6 6–9% of the exam

Monopolistic competition: price, output and the long run

Each firm faces a downward-sloping demand curve because its product is a little different, so it produces where marginal revenue (MR) equals marginal cost (MC) and charges what demand allows. Short-run profits attract entrants who take customers until economic profit is zero, but price stays above marginal cost and above minimum average cost.

4 min cram, 20 min full read. Based on the 2027 CFA® Program Level I curriculum, Economics, Learning Module 1. Also part of the 2026 curriculum, so it applies to the November 2026 exam too.

Tailor this to you: take the self-assessment

Before this: Perfect competition, monopolistic competition, oligopoly and monopoly compared

On the exam

  • Explain supply and demand relationships under monopolistic competition, including the optimal price and output for firms as well as pricing strategy

Explain demand and supply, the optimal price and output, and pricing strategy under monopolistic competition. Expect a small MR = MC calculation with linear demand, and the long-run features: zero economic profit, price above marginal cost, excess capacity.

How deeply to learn each part
Know the idea
Understand it in general. It frames other topics, but you will not calculate with it.
Use it
Understand it well enough to solve a question with it. Recognize when it applies.
Memorize
Learn it by heart. The exam will not give it to you.

You know this one. The full lesson is folded away. The takeaways, formulas and checkpoint below are your quick refresher, and the checkpoint is a fair test of whether you still do.

You tested strong here. The full lesson is folded away. The takeaways, formulas and checkpoint below are your quick refresher, and the checkpoint is a fair test of whether you still know it.

Cram mode: the one-screen version of this lesson. Switch to Full for the explanations, worked examples and interactives.

How does a differentiated firm choose its price and output?

Under monopolistic competition many firms sell similar but differentiated products. Because buyers see each firm’s product as a little different, each firm faces a downward-sloping demand curve. It still maximizes profit by producing where marginal revenue equals marginal cost, and then charges the price that demand allows at that output. Product differentiation is what gives the firm that pricing power: quality, features, brand, location or service that buyers will pay for.

There is no well-defined supply curve. The quantity offered depends on where MR meets MC, and the price depends on demand, so the same cost curve can give different outputs under different demand.

Marginal revenue sits below the demand curve, because selling one more unit means cutting the price on all units. For linear demand there is a clean rule.

Marginal revenue with linear demand Use it
P=a−bQ  ⇒  MR=a−2bQP = a - bQ \;\Rightarrow\; MR = a - 2bQ

MR has the same intercept and twice the slope. Setting it equal to marginal cost gives the optimal output.

Profit-maximizing output and price Use it
MR=MC  ⇒  Q∗=a−MC2b,P∗=a−bQ∗MR = MC \;\Rightarrow\; Q^* = \frac{a - MC}{2b}, \qquad P^* = a - bQ^*
Rearrange itProfit-maximizing output and price: solve for any input
The question asks for
A firm faces demand P = 30 − 0.5Q and constant marginal cost of 10.00. Its profit-maximizing output is closest to:

(30.00 − 10.00) ÷ (2 × 0.5) = 20

Profit-maximizing output, Q*20

On your calculator
  1. 30−10=÷0.5=÷2=
  1. 30ENTER10−0.5÷2÷

ENTER enter (on the HP, puts the number on the stack)

Economic profit per period Use it
π=(P−ATC) Q\pi = (P - ATC)\,Q

The interactive below starts from this brewery. To draw an ATC curve with a minimum (and so show excess capacity), it lets marginal cost rise gently, MC = 6 + 0.2Q, which is USD 10 at 2,000 cases. Output, price and profit at the start match the example.

InteractiveMonopolistic competition: why the profit fades

Try this 0 of 2

  • Let in enough brewers to cut the profit below half (USD 4,000)
  • Keep adding brewers until economic profit is zero

A craft brewery with a product a little different from its rivals'. Let new brewers into the market and watch its demand, price and profit.

With 0 entrants the brewery faces demand P = 30 − 0.5Q. MR = MC at 2,000 cases, price USD 20.00, ATC USD 16.00, economic profit USD 8,000 a month. Minimum ATC is USD 14 at 4,000 cases, to the right of the chosen output (excess capacity).

Today: MR = MC at 2,000 cases, price USD 20.00 read off demand, ATC USD 16.00. Economic profit USD 8,000 a month will attract new brewers.

Illustrative curves. MC rises gently here (USD 10 at 2,000 cases) so ATC has a minimum to compare with. Before any entry the profit was USD 8,000 a month.

Output (MR = MC)2,000 cases
PriceUSD 20.00
ATCUSD 16.00
Economic profitUSD 8,000
Markup over MCUSD 10.00
Show working

Demand: P = 30 − 0.5Q, so MR = 30 − Q (same intercept, twice the slope). Q in hundred cases.

MC = 6 + 0.2Q. Set MR = MC: 30 − Q = 6 + 0.2Q → Q = 24 ÷ 1.2 = 20.

Price from the demand curve, not MR: P = 30 − 0.5 × 20 = USD 20.00.

ATC = 160 ÷ 20 + 6 + 0.1 × 20 = USD 16.00.

Profit = (P − ATC) × Q = (20 − 16) × 20 = 80.00 hundred = USD 8,000 a month.

Minimum ATC is USD 14.00 at 4,000 cases; the brewery makes 2,000, so 2,000 cases of capacity sit unused.

Economic profit on your calculator (USD hundred)
  1. 20−16=×20=80
  1. 20ENTER16−20×80

ENTER enter (on the HP, puts the number on the stack)

Entry wipes out the profit, not the markup.

Exam tip The price is read off the demand curve at the MR = MC output. Never off MR or MC.

What happens in the long run?

Entry is easy, so profit does not last. New firms take customers from the incumbents, and each incumbent’s demand curve shifts left until it just touches the average total cost curve. At that point price equals ATC and economic profit is zero. If firms are making losses, exit works in reverse until the survivors break even.

Monopolistic competition from short run to long run
Firm with a differentiated productdownward-sloping demand, MR below it
  • Short run Use it
    • Produce where MR = MC price from the demand curve
    • Profit, loss or breakeven depends on price against ATC
  • Long run Memorize
    • Entry (profit) or exit (loss) demand shifts until it just touches ATC
    • Economic profit = 0
    • P > MC, output below minimum ATC excess capacity

The tangency happens on the falling part of the ATC curve, so two things stay different from perfect competition. Price is above marginal cost (the markup survives), and the firm produces less than the output that minimizes average cost. That shortfall is excess capacity .

Long-run equilibrium under monopolistic competition Memorize
P=ATC,P>MC,Q<Qmin⁡ATCP = ATC, \quad P > MC, \quad Q < Q_{\min ATC}

This is long-run equilibrium : no firm wants to enter or leave, and no firm can earn more by changing its output. Compare it with perfect competition.

Long runPerfect competitionMonopolistic competition
Economic profitZeroZero
Price vs MCP = MCP > MC
Output vs minimum ATCAt minimum ATCBelow it (excess capacity)
Spending on advertising and differentiationNoneYes

How do these firms compete on something other than price?

Firms compete on product features, branding, advertising and location rather than on price alone. A successful differentiation strategy makes the firm’s demand less elastic, which moves it towards monopoly-like pricing. The benefit for consumers is variety and innovation, even though price is above marginal cost.

How monopolistic competitors compete
Competing without a lower priceto make demand less elastic
  • Product features and quality
  • Branding and advertising
  • Location and service
Go deeper Why variety has value

Buyers gain from choice: a city with dozens of distinct restaurants serves more tastes than one with a single standardized menu. The same logic explains trade in similar goods between countries, such as cars exported and imported by the same economies. Excess capacity can be seen as the cost of that variety.

Go deeper Advertising: a cost that can also pay for itself

Advertising raises average total cost, which pushes the ATC curve up. But if it makes demand less elastic, the firm can charge a bigger markup. In the long run entry still removes the extra profit, so the advertising spend ends up as part of the cost of competing, not as a permanent gain for the firm.

Memorize this

MemorizeLong run: perfect versus monopolistic competition

Long runPerfect competitionMonopolistic competition
Economic profitZeroZero
Price vs MCP = MCP > MC
Output vs minimum ATCAt minimum ATCBelow it (excess capacity)
Advertising and differentiationNoneYes

Memory hook Entry wipes out the profit, not the markup: the markup (P above MC) survives, and it is the price of variety.

Know it cold Both end at zero economic profit. Only monopolistic competition keeps P > MC and excess capacity.

MemorizeOptimal choice

Memory hook MR has the same intercept and twice the slope.

Know it cold Output from MR = MC. Price from the demand curve (not from MR or MC). With P = a − bQ: MR = a − 2bQ, so Q* = (a − MC) ÷ 2b.

Monopolistic competition from short run to long run
Firm with a differentiated productdownward-sloping demand, MR below it
  • Short run Use it
    • Produce where MR = MC price from the demand curve
    • Profit, loss or breakeven depends on price against ATC
  • Long run Memorize
    • Entry (profit) or exit (loss) demand shifts until it just touches ATC
    • Economic profit = 0
    • P > MC, output below minimum ATC excess capacity
How monopolistic competitors compete
Competing without a lower priceto make demand less elastic
  • Product features and quality
  • Branding and advertising
  • Location and service
Marginal revenue with linear demand Use it
P=a−bQ  ⇒  MR=a−2bQP = a - bQ \;\Rightarrow\; MR = a - 2bQ
Quick example

Demand P=48−2QP = 48 - 2Q gives MR=48−4QMR = 48 - 4Q. At Q=5Q = 5, MR=48−20=MR = 48 - 20 = 28, below the price of 38.

On your calculator
  1. 4×5=+|-+48= 28

+|- change sign

  1. 4ENTER5×CHS48+ 28

ENTER enter (on the HP, puts the number on the stack) · CHS change sign

Profit-maximizing output and price Use it
MR=MC  ⇒  Q∗=a−MC2b,P∗=a−bQ∗MR = MC \;\Rightarrow\; Q^* = \dfrac{a - MC}{2b}, \qquad P^* = a - bQ^*
Quick example

Demand P=30−0.5QP = 30 - 0.5Q, MC=10MC = 10. Q∗=(30−10)÷(2×0.5)=Q^* = (30 - 10) \div (2 \times 0.5) = 20, then P∗=30−0.5×20=P^* = 30 - 0.5 \times 20 = 20.

On your calculator
  1. 30−10=÷1= 20 (2 × 0.5 = 1)
  2. 0.5×20=+|-+30= 20

+|- change sign

  1. 30ENTER10−1÷ 20 (2 × 0.5 = 1)
  2. 0.5ENTER20×CHS30+ 20

ENTER enter (on the HP, puts the number on the stack) · CHS change sign

Economic profit per period Use it
π=(P−ATC) Q\pi = (P - ATC)\,Q
Quick example

Price 20, ATC 16, output 20 hundred cases. (20 − 16) × 20 = 80 hundred, or USD 8,000.

On your calculator
  1. 20−16=×20= 80
  1. 20ENTER16−20× 80

ENTER enter (on the HP, puts the number on the stack)

Long-run equilibrium under monopolistic competition Memorize
P=ATC,P>MC,Q<Qmin⁡ATCP = ATC, \quad P > MC, \quad Q < Q_{\min ATC}
Quick example

Zero economic profit, price above marginal cost, and output below the cost-minimizing level (excess capacity).

How it is asked

  1. Output and price from linear demand

    Demand P = 48 − 2Q, constant MC = 8. Profit-maximizing output and price?

    MR = 48 − 4Q = 8, so Q = 10; P = 48 − 20 = 28. P = 8 and Q = 20 (setting P = MC) is the trap.

  2. Long-run equilibrium features

    In the long run a monopolistic competitor most likely produces...?

    Below the output that minimizes ATC (excess capacity), earning zero economic profit with P > MC.

  3. MR against MC

    One more unit adds 80 to revenue and 95 to cost. What should the firm do?

    MR < MC, so reduce output.

  4. Successful differentiation

    What does effective branding do to the demand curve a firm faces?

    Makes it less elastic (steeper), moving the firm towards monopoly-like pricing.

Exam traps

  • Setting output where price equals marginal cost. That is perfect competition; here MR = MC.
  • Reading the price off the MR curve (or off MC) instead of the demand curve at that output.
  • Saying long-run economic profit is positive. Entry eliminates it, though the markup over marginal cost stays.
  • Forgetting that MR lies below demand, with twice the slope for a linear demand curve.

Checkpoint

3 exam-style questions. About 90 seconds each.

  1. 1A firm in monopolistic competition faces demand P = 48 − 2Q and constant marginal cost of 8. Its profit-maximizing output and price are closest to:

  2. 2In long-run equilibrium, a firm in monopolistic competition most likely:

  3. 3A boutique hotel competes with many differentiated hotels. Selling one more room-night would add EUR 80 to its revenue and EUR 95 to its cost. To maximize profit it should most likely:

Key takeaways

  • Downward-sloping demand comes from differentiation; MR = MC sets output and demand sets price.
  • Short-run profits are possible; long-run economic profit is zero.
  • In the long run P > MC and output is below the minimum-ATC level (excess capacity).
  • Firms compete through advertising, product features and location, not price alone.
Marginal revenue with linear demand Use it
P=a−bQ  ⇒  MR=a−2bQP = a - bQ \;\Rightarrow\; MR = a - 2bQ
Quick example

Demand P=48−2QP = 48 - 2Q gives MR=48−4QMR = 48 - 4Q. At Q=5Q = 5, MR=48−20=MR = 48 - 20 = 28, below the price of 38.

On your calculator
  1. 4×5=+|-+48= 28

+|- change sign

  1. 4ENTER5×CHS48+ 28

ENTER enter (on the HP, puts the number on the stack) · CHS change sign

Profit-maximizing output and price Use it
MR=MC  ⇒  Q∗=a−MC2b,P∗=a−bQ∗MR = MC \;\Rightarrow\; Q^* = \dfrac{a - MC}{2b}, \qquad P^* = a - bQ^*
Quick example

Demand P=30−0.5QP = 30 - 0.5Q, MC=10MC = 10. Q∗=(30−10)÷(2×0.5)=Q^* = (30 - 10) \div (2 \times 0.5) = 20, then P∗=30−0.5×20=P^* = 30 - 0.5 \times 20 = 20.

On your calculator
  1. 30−10=÷1= 20 (2 × 0.5 = 1)
  2. 0.5×20=+|-+30= 20

+|- change sign

  1. 30ENTER10−1÷ 20 (2 × 0.5 = 1)
  2. 0.5ENTER20×CHS30+ 20

ENTER enter (on the HP, puts the number on the stack) · CHS change sign

Economic profit per period Use it
π=(P−ATC) Q\pi = (P - ATC)\,Q
Quick example

Price 20, ATC 16, output 20 hundred cases. (20 − 16) × 20 = 80 hundred, or USD 8,000.

On your calculator
  1. 20−16=×20= 80
  1. 20ENTER16−20× 80

ENTER enter (on the HP, puts the number on the stack)

Long-run equilibrium under monopolistic competition Memorize
P=ATC,P>MC,Q<Qmin⁡ATCP = ATC, \quad P > MC, \quad Q < Q_{\min ATC}
Quick example

Zero economic profit, price above marginal cost, and output below the cost-minimizing level (excess capacity).

All Economics formulas, every lesson

Practice exam-style questions on The Firm and Market Structures

Questions about this lesson?

Where this comes back

Questions candidates ask

Why do firms in monopolistic competition earn zero economic profit in the long run?

Entry is easy, so any economic profit attracts new firms with similar products. They take customers, shifting each incumbent's demand curve left until it just touches the average total cost curve. At that point price equals ATC and economic profit is zero.

What is excess capacity in monopolistic competition?

In long-run equilibrium the demand curve is tangent to ATC on its falling part, so each firm produces less than the output that minimizes average total cost. It could serve more customers at lower cost per unit, but demand at its price is too small.

How do firms in monopolistic competition set prices?

They choose the output where marginal revenue equals marginal cost, then charge the price the demand curve allows at that output. They also compete on features, branding and advertising, because making demand less elastic gives them more room to price above marginal cost.

How is monopolistic competition different from perfect competition in the long run?

Both reach zero economic profit. A perfect competitor produces at minimum ATC with price equal to marginal cost. A monopolistic competitor produces below minimum ATC with price above marginal cost, and spends on advertising and differentiation.

Spotted an error? Tell us and we will fix it.

  1. Breakeven and shutdown points
  2. Economies and diseconomies of scale
  3. Perfect competition, monopolistic competition, oligopoly and monopoly compared
  4. Monopolistic competition: price, output and the long run
  5. Oligopoly pricing: kinked demand, Cournot, Nash and Stackelberg
  6. Concentration ratio and Herfindahl-Hirschman index

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