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AP Economics Monopoly. Industry controlled by one person, the monopolist. Monopolist. Only producer of a good with no close substitutes. Barrier to entry. An obstacle that prevents other firms from entering the industry. To earn economic profits, a monopolist has to be protected by barriers to entry. Why do monopolies exist? Control of a scarce resource or input Economies of scale ▪ large fixed costs combined with a falling ATC in a large industry; larger firms drive out the smaller ones ▪ Natural monopoly. Monopoly created and sustained by economies of scale. They possess economies of scale over the entire range of output. When large fixed costs are required to operate a given quantity of output is produced at lower ATC by one large firm rather than a bunch of small ones. Why do monopolies exist? Technological advantages Government barriers ▪ patents and copyrights Monopolies are rare in the United States because they are illegal for the most part, with the exception of natural and government-granted monopolies. Monopolist’s Demand Curve and Marginal Revenue Optimal output rule: MR = MC In perfect competition, the demand curve is perfectly elastic. In that market structure, there are lots of competitors selling identical products. No one competitor can affect the price. Competitors can sell as much as they like at that price. MR in this case is P, which is also D. MR = P = D. Monopolies are the sole producer. They are the industry. The demand curve for monopolies is simply the market demand curve. In short, because they are the sole producer, they control the price. To sell more output, it must lower the price. When it produces less output, the monopolist raises the price. Monopolist’s Demand Curve and Marginal Revenue Optimal output rule: MR = MC It should be noted that the monopoly demand curve creates a different MR curve, and it lies below the demand curve. This creates a gap between P and MR. Monopolist’s Demand Curve and Marginal Revenue Taking a look at this demand and revenue schedule, what do you notice about TR and MR and the quantity of diamonds increases? Monopolist’s Demand Curve and Marginal Revenue After the 1st diamond is sold, MR that monopolist receives from selling one more unit is less than the price at which that unit is sold. 1st diamond: P = $950, MR = $950 2nd diamond: P = $900, MR = $850 3rd diamond: P = $850, MR = $750 … 10th diamond: P = $500, MR = $50 MR is decreasing with each diamond sold. Eventually MR becomes negative because TR begins declining after 10 diamonds are sold. Monopolist’s Demand Curve and Marginal Revenue Key point: After the first diamond, the MR of the next diamond is ALWAYS less than the price of selling it. In perfect competition, P = MR, but with monopoly, P > MR. Why? The answer has to deal with price and quantity. Monopolist’s Demand Curve and Marginal Revenue Quantity effect. First off, with the extra diamond being sold, TR increases by the price the diamond is sold at, $500. Price effect. However, in order to sell that last diamond, monopolist must cut the market price on all of the diamonds. This decreases total revenue. Remember, the monopolist still has to deal with consumer demand. $500 - $550 = -$50(9) = -$450. Let’s look at a graph! Graphs are cool. Monopolist’s Demand Curve and Marginal Revenue If the monopolist increases diamond sales from 9 diamonds to 10, this is represented on the market demand curve on points A to B. To meet market demand, the monopolist has to drop the price from $550 to $500. By increasing the quantity, the monopolist gets an increase in TR of $500. If you calculate the green area for TR, it would equal the $500 increase. But this occurs with the lowering of the price from $550 to $500. Losing that extra $50 on 9 diamonds is a loss of $450. If you calculate the yellow area for TR, it would equal the -$450 loss. The MR = $50, found at point C on the graph. Monopolist’s Demand Curve and Marginal Revenue Key point: In monopoly, the MR curve is ALWAYS below D. The price effect causes this. The monopoly’s MR from selling an additional unit is ALWAYS less than P monopoly gets for the unit. The price effect creates a wedge between MR and D. In order to sell the additional unit, the monopoly MUST lower the market price on all units sold. Monopolist’s Demand Curve and Marginal Revenue Perfect competition: No market power, no ability to control price. QED, no price effect when a perfectly competitive firm increases quantity. MR = D = P. P and MR are ALWAYS equal. Monopoly: Market power, complete control over price. At low levels of production, quantity effect > price effect. As production increases, monopolies only have to lower the price on a few units, so price effect (loss) is limited by the monopolist. At high levels of production, price effect > quantity effect. Monopolists have to lower the price on more units, making the price effect (loss) large. Monopolist’s Demand Curve and Marginal Revenue Compare. Putting the graphs side by side, and using data from the TR column of the previous table, we see that these graphs line up where MR declines into the negative. At lower levels of production, the quantity effect dominates (is larger) up to the peak of TR. At 10 diamonds, the TR gained is $500 when the monopolist drops the price from $550 to $500. That gain is offset by the price effect, which lowers the TR on the 9 diamonds by -$450. This provides our MR at $50. Comparing this to the TR graph, we see TR increase up to 10 as quantity dominates price. But what about when price dominates quantity? At that point, we would see TR fall. Monopolist’s Demand Curve and Marginal Revenue Using the data from the table above, once we move past the 10th diamond, say to 11, the monopolist has to lower the price on all diamonds even further to $450. TR would fall to $4,950 = 11($450). At higher levels of production, the price effect dominates (is larger) past the peak of TR. At 11 diamonds, the TR falls to $450 (1 diamond at a price of $450). That loss is compounded by the quantity effect, which lowers the TR on the 10 diamonds by -$500. 10($50) = $500. MR = $450 - $500 = - $50. TR decreases after 10 diamonds. Here, the price effect is dominating. Taking it one more step from 11 to 12 diamonds. Here, the monopoly has to lower the price to $400, which again reduces TR. At $12 diamonds, TR falls to $400 (1 diamond at $400). That loss is compounded by the quantity effect, which lowers the TR on the other 11 diamonds by $550. 11($50) = $550. MR = $400 - $550 = -$150. TR continues to decrease because of the dominant price effect. Monopolist’s Demand Curve and Marginal Revenue What we’re seeing is that the price effect is a “loss” and that the quantity effect is a “gain.” The game the monopoly has to play is to make sure that whatever losses that occur with each quantity produced are offset by the gains made in price. Monopolist’s ProfitMaximizing Output and Price Up to this point, we’ve ignored MC because we need to see the motivation behind a monopolist’s actions. Remember, monopolies are not your friend. They are out for themselves out of self-interest, and because they control price and production, they use that control to manipulate the market, and thus their own profit. This is the very reason why they are outlawed in modern economies. In any case, now we’re going to add MC. In this particular example, we assume no FC and that MC is constant at $200, no matter how many diamonds are produced, which in turn means that MC = ATC. This gives us a perfectly elastic curve on this graph. Monopolist’s ProfitMaximizing Output and Price So, you’re an evil monopolist out to manipulate the market of the product you control. What do you do to maximize profit? HINT: Remember the optimal output rule for profit! Monopolist’s ProfitMaximizing Output and Price MR = MC for maximum profit. No matter what. So, you’re looking to see where MR and MC meet. If MR > MC, produce more. If MR < MC, produce less. Combine this with the market demand curve, and we get to game the system. Assuming you, the monopolist, were behaving yourself and acting like a good perfect competitor (even though you have none), you would find yourself at point C on the graph, where D and MC intersect. Why? Monopolist’s ProfitMaximizing Output and Price Because ATC and MC are the same in this example. Remember, in perfect competition, firms earn normal profit as ATC, MR and MC are equal in the long run. In that market, as a good little monopolist, you would produce 16 diamonds and earn a normal profit, because you’re a special little obedient snowflake. Or are you? Gooby pls, you’re better than those little people. Little swarthy people. Because you control price and production. So even though the market price that would be paid in a perfectly competitive market, you’re all like “lol.” So what do you do? Monopolist’s ProfitMaximizing Output and Price Well, you could do something amazingly stupid and say, “Hey, I’m going to charge $400 more than what the market price actually is since I control the production. YOLO.” At that point, you’d get a nice little visit from the Department of Justice and they will break up your beautiful monopoly with the hammers and anvils of antitrust law. *tear* *forever alone* In practice, however, monopolists in the past did exactly this, and got away with it before the U.S. government began its anti-monopoly movement in the late 1800s. Monopolist’s ProfitMaximizing Output and Price Or you could do the clever thing. Remember, you control production. If you shorten up your production, you can manipulate price without having to do anything. So produce half as many diamonds up to where MR = MC, some 8 diamonds. This would fall in line with the optimal output rule. But wait, if you only produce 8 diamonds, people would be willing to buy those 8 diamonds at $600 instead of $200. Exactly. You’re manipulating the market by creating a shortage. Monopolist’s ProfitMaximizing Output and Price What’s happening here? Well, compare monopoly with perfect competition. In perfect competition, MR = P because of the number of competitors in the market. By extension, P = MC at optimal output for profit. That’s point C on the graph. PC = $200 = MC. Profit output should be 16 under perfect competition. Remember though, no economic profit is being earned here because ATC = MC = MR. $200 = ATC. Monopolist’s ProfitMaximizing Output and Price In a monopoly, however, MR is influenced by the price effect so that MR is less than price. P > MR = MC at optimal profit output. As you produce less diamonds, you can push up the price artificially corresponding to the demand curve. At 8 diamonds, the demand price is $600. And that’s what the monopolist is going to charge, PM. Monopolists do the following to manipulate the market: 1. Produce less: QM < QC 2. Charge more: PM > PC 3. Profit. Monopolist’s ProfitMaximizing Output and Price To calculate the profit, just simply find the area of the rectangle: ($400)(8) = $3,200. In short, the monopolist gets to make a profit by producing less (not working as hard), and does so at the expense of the market as a whole. What a real monopoly curve looks like Be familiar with both the abstract and realistic forms on the AP exam, and mine. The same rules apply here. Optimal output is still MR = MC (point A). But ATC is lower than this point, so the monopolist earns a profit. But remember, the monopolist does so by not actually meeting market demand at ATC. Instead, his lower production puts him at a higher point along the curve, point B. Π = TR – TC Π = (PM – ATCM) x QM Long Run vs. Short Run In perfect competition, firms can’t earn a positive economic profit in the long run, as new firms enter the market and push any profitable market price down to long run equilibrium at normal profit. In monopoly, the monopolist can earn positive profits in the long run, because the barriers to entry into the market are so high that it prevents others from entering the market. Monopolists benefit at the expense of consumers and, by extension, society at large. They do so by reducing what could actually be produced, if they were producing at a level of perfect competition, and, as we have seen, this raises prices. But so what? Inefficiency! Monopolies hold output below where MC = P. Monopolists increase profits at the expense of consumers. Consumers lose out in a monopoly because the gains monopolists get are larger than the losses to consumers. This leads to net losses to the overall economy and society. And governments don’t like that. They will intervene. Let’s look at it in terms of our friend, consumer surplus. Welfare Effects of Monopoly If you remember, CS is that level of satisfaction we get that can be measured between the demand curve (D) and the price (P). Looking CS in a perfectly competitive market, we see that CS is maximized between P and D. We should expect this because in perfect competition, in the long run, firms in this market make a normal profit. This leaves our CS intact. Note that CS and producer surplus are the same here. CS is the total surplus (TS). Now, let’s look at it when our dirty evil little monopolist decides to manipulate the market. Welfare Effects of Monopoly Remember, the monopolist reduces production so that he can raise price. And let’s face it. The monopolist has to be a man. Only a man would do something so manipulative. Anyway, he does this so he can make a profit. PM is higher than his ATC…much higher. Welfare Effects of Monopoly Looking at the result, we see the following: 1. Because the monopolist is charging PM the D is lower for the product. This creates a DWL because now we have consumers who want the product but are not willing to pay the price. 2. The monopolist makes a nice hefty profit. 3. CS has shrunk significantly. Which in turn means PS (profit) has to have increased by extension. Welfare Effects of Monopoly Putting them side by side, the decrease in CS is dramatic, while PS increases, and now some mutually beneficial transactions do not occur. PS used to be part of the CS. What’s more, TS has also decreased because of the DWL. In other words, the monopoly acts exactly like a tax on consumers, producing the same kind of DWL. This represents the monopolist benefitting at the expense of the consumer. Antitrust policy. Governments intervene in the monopoly market structure by law, and act to break it up. Natural monopoly. Occurs when economies of scale provide a large cost advantage to a single firm that produces all of an industry’s output. Here, large firms have lower ATCs than smaller ones. The problem is that if you break up natural monopolies, this would raise ATC. So what do we do? The first option is public ownership of the monopoly. G/S supplied by government or by a firm owned by government. Good news: Publicly owned natural monopolies can set prices based on efficiency rather than profit. In other words, perfect competition. In perfect competition, profit is efficient because producers set P = MC. Bad news: No incentives to keep costs down or high quality products. More bad news: Tend towards political corruption and cronyism. Not to mention you get to add a layer of bureaucracy to local government. Second, and preferred option, is regulation. Think for a second. What are the two elements that governments would want to regulate? Quantity Price Price regulation. Limits the price that a monopolist is allowed to charge. This should sound familiar, because this is a price ceiling. Because price is limited, there’s now no incentive for monopolists to produce less. Awesome. Where should we put price then? Natural Monopoly Regulation First, let’s take a look at what happens when you have a natural monopoly that’s not regulated. For MC, we assume that FC and VC for each unit is the same, making MC constant and horizontal. ATC slopes downward because of the lower AFC. Because ATC slopes downward over the entire range of output for market demand, this is a natural monopoly. AP Note: Recognize this particular graph as a natural monopoly. The key is that ATC slopes downward the entire range of output for market demand. Natural Monopoly Regulation In the case of an unregulated natural monopoly, the monopolist will produce at QM so as to increase/create profit (P > ATC). Again, notice CS shrinks, and some DWL occurs. Again, we’re looking at a monopolist who is profiting at the expense of the consumer and society. A government would frankly be stupid to allow this to occur. Again, its actions act like a tax. Natural Monopoly Regulation Now, let’s look at it when government does something smart, and regulates it. In this case, the government puts a price limitation at PR, which also happens to be where ATC = D. That’s not a coincidence. What is the government trying to force here? Natural Monopoly Regulation Now, let’s look at it when government does something smart, and regulates it. In this case, the government puts a price limitation at PR, which also happens to be where ATC = D. That’s not a coincidence. The government is creating a perfectly competitive market, where ATC = D = P (PR). But where’s the incentive to produce? Natural Monopoly Regulation Now, let’s look at it when government does something smart, and regulates it. In this case, the government puts a price limitation at PR, which also happens to be where ATC = D. That’s not a coincidence. The government is creating a perfectly competitive market, where ATC = D = P (PR). Natural Monopoly Regulation If P is fixed at PR, the natural monopoly can sell any quantity between zero and QR for the same price, PR. The monopolist no longer has to lower P to sell more. No price effect to make MR < P. PR = MR for the monopoly, just like in perfect competition. Since MR > MC and P > ATC, the monopoly is now willing to expand output to QR. At PR, the monopolist produces more at the lower price. But what if the local government does something stupid and sets price at PR? Natural Monopoly Regulation If P is fixed at PR, the natural monopoly can sell any quantity between zero and QR for the same price, PR. The monopolist no longer has to lower P to sell more. No price effect to make MR < P. PR = MR for the monopoly, just like in perfect competition. Since MR > MC and P > ATC, the monopoly is now willing to expand output to QR. At PR, the monopolist produces more at the lower price. If the local government does set price at PR, then the monopolist would produce at a loss. The price ceiling has to be set high enough to meet ATC. Natural Monopoly Regulation In any case, the best result for regulation is setting PR at ATC = D. The monopoly is willing to operate and produce at QR, and consumers and society both gain. Can we set PR higher than ATC? Of course, but what would this mean? It means that the natural monopoly would make a profit. Would the government do this? Probably not, it ultimately depends on the situation, but not likely. Natural Monopoly Regulation Putting them side by side, what we’re ultimately doing with regulation is trying to maximize CS— the highest benefit to society as a whole. But why not do regulation at the perfectly competitive outcome, where MC = D? Because the monopoly would suffer losses as P < ATC. Government does this, and they bankrupt the natural monopoly. This is technically the most efficient outcome, but would ultimately be a poor choice in reality. Price discrimination. Sellers charging different prices to consumers for the same good. Single-price monopolist. Charges all consumers the same price. Why charge different prices? Because we can increase our profits by doing so. Price discrimination happens in monopoly, oligopoly, and monopolistic competition, but not perfect competition. Bob has routes between New York and Orlando, with lots and lots of passengers in between. Assume no capacity problems with the airplane. Assume no fixed costs. Assume two kinds of passengers: business travelers and students, 2000 a piece. Price Discrimination Abato Airlines Business travelers need to fly, it’s urgent! They will fly as long as P ≤ $550. Cutting the price will make no difference. Students are broke, and will only fly if price is at $150 or less. If P > $150, students won’t fly. This is represented by D. Price Discrimination Abato Airlines MC = $125. Knowing the MC, we can calculate profit. Business: TR = ($550)(2,000) TR = $1,100,000 TC = ($125)(2,000) TC = $250,000 Π = TR – TC Π = $1,100,000 - $250,000 Π = $850,000 You can also find Π by area. Π = ($425)(2,000) Π = $850,000 Price Discrimination Abato Airlines But at $550, only 2,000 people would fly with Bob. How can we capture the students? Well, we can charge $125 to the students, MC. But let’s face it. Bob wants to make money. So Bob will charge P > ATC to make the profit, $150. Students: Π = ($25)($2,000) Π = $50,000 Price Discrimination Abato Airlines Because Bob is using price discrimination, instead of making a profit of only $850,000 from half the market, he’s able to capture another $50,000 from the entire market, for a total of $900,000. That’ll do, Bob. That’ll do. The key idea is elasticity. With different elasticities between consumer groups, monopolists will price discriminate to increase profit. And in turn, this gives more CS to the monopolist. Two options for monopolists Option 1. Monopolist charges higher prices for those with inelastic demand, and a lower price for those with elastic demand. (Reality). Option 2. Announce different prices for different customers. This is illegal, and even if it weren’t, it would be impossible to enforce. (What’s to stop business travelers dressing like students?) So we know that a monopolist will follow option 1, but how do they do it? Look at airlines. Airlines set up several rules that provide an effective filter. Saturday Night Stays. How often does a business traveler stay over the weekend? One-Way vs. Round Trip. Business people tend to make several one-way trips, so the price is higher. Standby vs. Guaranteed Seating. Cheaper to fly standby. Business people want a guaranteed seat. Booking in Advance. Business travelers need to travel on short notice. Booking a few weeks in advance makes it cheaper. No resale of tickets. That’s why airline require identification. (And you thought it was about public safety, ha!). Look at restaurants. Senior discounts. Pretty easy to tell if someone is old, but an ID will work. Early bird specials. It’s a good bet that retirees will come before 5:00 to eat, and not people who are working. Family specials. Kids eat free, but adults don’t Perfect price discrimination. When a monopolist charges each consumer his or her willingness to pay (maximum). Perfect Price Discrimination Perfect price discrimination. When a monopolist charges each consumer his or her willingness to pay (maximum). Still assuming that MC = ATC, if everyone was willing to pay the maximum amount, and monopolists were able to charge that amount, then there would be no CS, only profit. Going back to Bob Airlines, that graph is an example of perfect price discrimination. CS is completely taken up by Bob’s profit. But getting everybody to pay what they’re willing to pay and the monopolist charging that amount is not realistic. However, the more prices the monopolist is able to charge, the closer he gets to maximizing profits. Perfect Price Discrimination Look at the market when there’s price discrimination with two different prices. This graph is a more realistic graph of Bob’s Airlines. Bob is able to increase profit by charging two different prices. Notice that CS exists in two areas, above Phigh and Plow. DWL also occurs for those transactions that don’t occur. Perfect Price Discrimination Look at the market when there’s price discrimination with three different prices. A monopolist who is able to charge three different prices, for low, medium and high willingness to pay is able to capture even more profit than before. Notice that CS exists in three areas, above Phigh, Pmedium and Plow. DWL also occurs for those transactions that don’t occur. Greater number of prices the monopolist charges, lower the lowest price. Some consumers will pay prices that approach MC. Greater number of prices monopolist charges, more profit he gets from consumers (and CS shrinks). Advance purchase restrictions. Prices are lower for those that purchase in advance as opposed to last minute. Volume discounts. Lower prices for higher volume. If you buy a lot of a good, the cost of the last unit is less than the average price. In other words, MC < P. Two-part tariffs. Annual fee and items you purchase. Sam’s Club! Governments focus on preventing DWL, not price discrimination, unless there’s an equity issue (race, gender, sexuality). Unlike a single-price monopolist, one who charges multiple prices can increase efficiency. When a single price is replaced by a high and low price system, consumers who were priced out can now afford it. Price discrimination increases efficiency because more of the units for which the willingness to pay exceeds MC of production.