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In our study of economics thus far, we have often operated under the "ideal" conditions of Perfect Competition. In that world, thousands of identical firms sell identical products, and no single buyer or seller has the power to influence the market price. However, if you look around at the actual economy, you will notice that this model is the exception, not the rule. From the social media platform you use, to the electricity powering your home, to the specific brand of cereal you eat, most markets are Imperfectly Competitive.
In Unit 4, we dive into the reality of Market Power. We will explore how firms behave when they have the ability to set their own prices rather than simply accepting a market-determined price. We will examine why some companies, like local water utilities, face no competition at all (Monopoly), why others like Nike and Adidas compete through branding rather than just price (Monopolistic Competition), and how giants like Boeing and Airbus engage in complex strategic "games" to outmaneuver one another (Oligopoly).
By the end of this unit, you will understand why prices are higher and quantities are lower in the real world compared to the theoretical ideal, why your airline ticket costs a different price than the person sitting next to you, and why "big business" behaves the way it does.
To master Imperfect Competition, you must become fluent in the following terminology:
In Perfect Competition, the firm's demand curve is perfectly elastic (horizontal) because the firm is a price taker. In Imperfect Competition, the firm faces a downward-sloping demand curve.
Because the firm must lower its price to sell an additional unit, the Marginal Revenue (MR) for an imperfectly competitive firm is always less than the Price (P) for all units after the first.
Mathematically, if Total Revenue $TR = P \times Q$, then:
$$MR = \frac{\Delta TR}{\Delta Q}$$
For a linear demand curve $P = a - bQ$, the Total Revenue is $TR = aQ - bQ^2$.
The Marginal Revenue is the derivative of $TR$ with respect to $Q$:
$$MR = \frac{d(TR)}{dQ} = a - 2bQ$$
Notice that the slope of the MR curve ($2b$) is twice as steep as the slope of the Demand curve ($b$).
{
"type": "line",
"title": "Demand vs. Marginal Revenue for a Price Maker",
"subtitle": "P = 20 - Q, MR = 20 - 2Q",
"xLabel": "Quantity (units)",
"yLabel": "Price/Revenue ($)",
"labels": ["0", "2", "4", "6", "8", "10"],
"datasets": [
{ "label": "Demand (Price)", "data": [20, 18, 16, 14, 12, 10], "tension": 0 },
{ "label": "Marginal Revenue", "data": [20, 16, 12, 8, 4, 0], "tension": 0 }
]
}
Firms maintain market power through barriers:
A Monopoly is the purest form of imperfect competition.
Like all firms, a monopolist maximizes profit where:
$$MR = MC$$
{
"type": "line",
"title": "Monopoly Profit Maximization",
"subtitle": "Profit-Max where MR=MC; Price found on Demand Curve",
"xLabel": "Quantity (units)",
"yLabel": "Price/Cost ($)",
"labels": ["0", "10", "20", "25", "30", "40", "50"],
"datasets": [
{ "label": "Demand", "data": [100, 90, 80, 75, 70, 60, 50], "tension": 0.1 },
{ "label": "MR", "data": [100, 80, 60, 50, 40, 20, 0], "tension": 0.1 },
{ "label": "MC", "data": [0, 20, 40, 50, 60, 80, 100], "tension": 0.1 },
{ "label": "ATC", "data": [100, 70, 45, 40, 36.6, 32.5, 30], "tension": 0.4 }
]
}
In some industries, the $ATC$ is still declining at the point where it crosses the market demand. This happens when fixed costs are very high and marginal costs are very low.
{
"type": "line",
"title": "Natural Monopoly Costs and Regulation",
"subtitle": "Declining ATC throughout the relevant range of demand",
"xLabel": "Quantity (units)",
"yLabel": "Price/Cost ($)",
"labels": ["1", "2", "4", "6", "8", "10"],
"datasets": [
{ "label": "Demand", "data": [15, 13, 11, 9, 7, 5], "tension": 0 },
{ "label": "ATC (Continuous Economies of Scale)", "data": [12, 7, 4.5, 3.6, 3.25, 3], "tension": 0.4 },
{ "label": "MC (Constant Low Cost)", "data": [2, 2, 2, 2, 2, 2], "tension": 0 }
]
}
Price discrimination allows a firm to capture more Consumer Surplus.
In this theoretical extreme, the monopolist charges every single customer exactly what they are willing to pay.
This structure blends elements of Perfect Competition and Monopoly. Examples: Restaurants, clothing brands, hair salons.
{
"type": "line",
"title": "Monopolistic Competition: Long-Run Equilibrium",
"subtitle": "Zero Economic Profit (P = ATC) and Excess Capacity",
"xLabel": "Quantity (units)",
"yLabel": "Price/Cost ($)",
"labels": ["5", "10", "15", "20", "25", "30"],
"datasets": [
{ "label": "Demand (D)", "data": [45, 40, 35, 30, 25, 20], "tension": 0 },
{ "label": "MR", "data": [40, 30, 20, 10, 0, -10], "tension": 0 },
{ "label": "ATC", "data": [60, 45, 35, 30, 35, 45], "tension": 0.4 },
{ "label": "MC", "data": [10, 10, 10, 10, 10, 10], "tension": 0 }
]
}
Oligopolies consist of a few "players" who must anticipate each other's moves.
Consider two firms, A and B, choosing between High Price and Low Price. The values in the cells represent (Profit A, Profit B).
| Firm B: High Price | Firm B: Low Price | |
|---|---|---|
| Firm A: High Price | (100, 100) | (20, 150) |
| Firm A: Low Price | (150, 20) | (50, 50) |
A player has a dominant strategy if one choice is always better regardless of what the opponent does.
A Nash Equilibrium occurs when both players choose their best response to the other's choice.
This is a specific game where the Nash Equilibrium results in a lower total payoff than if the players had cooperated. In the table above, both firms would be better off at (High Price, High Price), but the incentive to "cheat" leads them to the lower-profit (Low Price, Low Price) outcome.
A monopolist faces demand $P = 20 - Q$.
A firm has $MC = 2Q$ and faces $P = 100 - Q$.
A water company has high fixed costs ($FC = $1,000,000$) and low constant marginal cost ($MC = $2$).
$$ATC = \frac{1,000,000}{Q} + 2$$
As $Q$ increases, $ATC$ continues to fall. One firm can serve 100,000 people cheaper than two firms serving 50,000 each.
In the example from #2 ($Q^=25, P^=75$), the socially optimal quantity is where $P = MC$.
$100 - Q = 2Q \implies 3Q = 100 \implies Q_{so} \approx 33.3$.
The DWL is the triangle area between Demand and MC from $Q=25$ to $Q=33.3$.
$$\text{DWL} = \frac{1}{2} \times (75 - 50) \times (33.3 - 25) \approx $103.75$$
A private university knows exactly what every student can pay. Student A can pay $$50k$, Student B can pay $$20k$. The university charges A $$50k$ and B $$20k$. The university's MR for the second student is $$20k$, not $$20k$ minus the "loss" from lowering A's price. Thus, $D = MR$.
Airlines charge more for last-minute business travelers (inelastic demand) and less for vacationers who book months in advance (elastic demand). This segments the market to maximize profit.
A local coffee shop raises its price by $$0.50$. Unlike perfect competition, it doesn't lose all customers because people like its specific atmosphere or "brand" of beans. However, it still faces a downward-sloping demand curve.
A boutique clothing store's long-run equilibrium output is 50 shirts a day. However, its $ATC$ is minimized at 80 shirts a day. The 30-shirt difference is Excess Capacity. The store is "too small" to be productively efficient but exists to provide variety.
Coke and Pepsi are deciding whether to advertise.
Oil-producing countries agree to limit production to keep global oil prices high. This is Collusion. If one country (e.g., Saudi Arabia) produces more than its quota to make extra money, the cartel "cheats," and prices may collapse.
Theaters offer student and senior discounts. This is 3rd-degree price discrimination. Seniors have more leisure time and are more price-sensitive (elastic), while prime-age adults are less price-sensitive (inelastic).
In a small town with only one coal mine, the mine is a Monopsony (single buyer of labor). It has the power to set wages lower than the competitive rate. To hire more workers, it must raise the wage for all workers, making its Marginal Factor Cost ($MFC$) higher than the wage ($W$).
A pharmaceutical company spends billions developing a drug. The government grants a 20-year patent. During this time, the firm is a monopolist. Once the patent expires, "generic" firms enter, and the market becomes Monopolistically Competitive.
Social media sites like Facebook or X (Twitter) become more valuable as more people join. This creates a barrier to entry because a new competitor can't offer the same "network" of friends, even if their software is better.
If the four largest firms in the breakfast cereal industry control 85% of the market, the Four-Firm Concentration Ratio is 85%. This indicates an Oligopoly.
An advanced measure of market power calculated by squaring the market share of each firm.
$$\text{HHI} = s_1^2 + s_2^2 + \dots + s_n^2$$
If 4 firms each have 25% share, $\text{HHI} = 25^2 \times 4 = 2500$. High HHI indicates low competition.
Regulators force a local electric company to set $P = ATC$. The firm stays in business with zero economic profit, and the price is lower than the monopoly price, though not as low as the socially optimal ($P=MC$) price.
Two vacuum cleaners perform differently. Dyson differentiates through suction technology and design, allowing it to charge a premium price ($P > MC$).
Ford sees GM offering a 0% interest financing deal. Ford must respond by either matching the deal or losing significant market share. This back-and-forth is the essence of Oligopoly.
Only price-sensitive consumers take the time to clip coupons. By offering coupons, a firm can charge a high price to "lazy/busy" customers and a lower price to "price-sensitive" customers.
If a government forces a natural monopolist to produce at $P=MC$ (Socially Optimal), the firm will lose money ($P < ATC$). To keep the firm afloat, the government must provide a Lump-sum Subsidy equal to the loss.
An old theory explaining why oligopoly prices are "sticky." If a firm raises prices, others don't follow (elastic demand). If a firm lowers prices, others follow (inelastic demand). This creates a "kink" in the demand curve.
Even though there are many firms, the fact that products are differentiated means $P > MC$. Therefore, there is always some DWL in Monopolistic Competition, representing the "price" society pays for having variety (different colors, flavors, brands).
Derivation: If $P = 10 - Q$ and $MC = 2$.
Apple users are often reluctant to switch to Android due to the ecosystem (iMessage, iCloud). This "switching cost" acts as a barrier to entry for competitors.
DeBeers historically controlled most of the world’s diamond mines. By controlling the supply, they operated as a near-monopoly for decades.
In Monopolistic Competition, heavy advertising increases the $ATC$ curve. However, if advertising successfully increases demand, the firm might still increase profit.
In some oligopolies, one massive firm (like Walmart in retail) sets the price, and smaller "fringe" firms follow. This is called Price Leadership.
A monopolist sells one product only on the condition that the buyer also purchases a different product. This is often used to extend monopoly power into a second market.
A monopolist will shut down in the short run if the price it can charge ($P_m$) is less than its Average Variable Cost ($AVC$). Being a monopoly does not guarantee profit!
A game where one player's gain is exactly equal to the other player's loss. Most market competition games are not zero-sum because total market size can grow or shrink.
If two firms in an oligopoly collude perfectly, they will produce the exact same quantity as a single monopolist ($MR=MC$) and split the monopoly profits.
A digital software download has a high cost to code ($FC$), but the cost to send one more copy is $$0$ ($MC$). $ATC$ will fall forever as $Q$ increases.
If $P = 100 - Q$ and $ATC = \frac{500}{Q} + 20$.
In the long run, $P = ATC$.
$$100 - Q = \frac{500}{Q} + 20 \implies 80 - Q = \frac{500}{Q} \implies 80Q - Q^2 = 500$$
Solving $Q^2 - 80Q + 500 = 0$ using the quadratic formula gives the equilibrium quantity where economic profit is zero.
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