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9.2: How a Profit-Maximizing Monopoly Chooses Output and Price

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  • Page ID
    4101
  • Skills to Develop

    • Explain the perceived demand curve for a perfect competitor and a monopoly
    • Analyze a demand curve for a monopoly and determine the output that maximizes profit and revenue
    • Calculate marginal revenue and marginal cost
    • Explain allocative efficiency as it pertains to the efficiency of a monopoly

    Consider a monopoly firm, comfortably surrounded by barriers to entry so that it need not fear competition from other producers. How will this monopoly choose its profit-maximizing quantity of output, and what price will it charge? Profits for the monopolist, like any firm, will be equal to total revenues minus total costs. The pattern of costs for the monopoly can be analyzed within the same framework as the costs of a perfectly competitive firm—that is, by using total cost, fixed cost, variable cost, marginal cost, average cost, and average variable cost. However, because a monopoly faces no competition, its situation and its decision process will differ from that of a perfectly competitive firm. (The Clear it Up feature discusses how hard it is sometimes to define “market” in a monopoly situation.)

    Demand Curves Perceived by a Perfectly Competitive Firm and by a Monopoly

    A perfectly competitive firm acts as a price taker, so its calculation of total revenue is made by taking the given market price and multiplying it by the quantity of output that the firm chooses. The demand curve as it is perceived by a perfectly competitive firm appears in Figure \(\PageIndex{1}\) (a). The flat perceived demand curve means that, from the viewpoint of the perfectly competitive firm, it could sell either a relatively low quantity like \(Ql\) or a relatively high quantity like \(Qh\) at the market price \(P\).

    The Perceived Demand Curve for a Perfect Competitor and a Monopolist

    fig 9.2.1.png

    Figure \(\PageIndex{1}\): (a) A perfectly competitive firm perceives the demand curve that it faces to be flat. The flat shape means that the firm can sell either a low quantity (\(Ql\)) or a high quantity (\(Qh\)) at exactly the same price (\(P\)). (b) A monopolist perceives the demand curve that it faces to be the same as the market demand curve, which for most goods is downward-sloping. Thus, if the monopolist chooses a high level of output (\(Qh\)), it can charge only a relatively low price (\(Pl\)); conversely, if the monopolist chooses a low level of output (\(Ql\)), it can then charge a higher price (\(Ph\)). The challenge for the monopolist is to choose the combination of price and quantity that maximizes profits.

    Example \(\PageIndex{1}\): What defines the market?

    A monopoly is a firm that sells all or nearly all of the goods and services in a given market. But what defines the “market”?

    In a famous 1947 case, the federal government accused the DuPont company of having a monopoly in the cellophane market, pointing out that DuPont produced \(75\%\) of the cellophane in the United States. DuPont countered that even though it had a \(75\%\) market share in cellophane, it had less than a \(20\%\) share of the “flexible packaging materials,” which includes all other moisture-proof papers, films, and foils. In 1956, after years of legal appeals, the U.S. Supreme Court held that the broader market definition was more appropriate, and the case against DuPont was dismissed.

    Questions over how to define the market continue today. True, Microsoft in the 1990s had a dominant share of the software for computer operating systems, but in the total market for all computer software and services, including everything from games to scientific programs, the Microsoft share was only about \(14\%\) in 2014. The Greyhound bus company may have a near-monopoly on the market for intercity bus transportation, but it is only a small share of the market for intercity transportation if that market includes private cars, airplanes, and railroad service. DeBeers has a monopoly in diamonds, but it is a much smaller share of the total market for precious gemstones and an even smaller share of the total market for jewelry. A small town in the country may have only one gas station: is this gas station a “monopoly,” or does it compete with gas stations that might be \(5\), \(10\), or \(50\) miles away?

    In general, if a firm produces a product without close substitutes, then the firm can be considered a monopoly producer in a single market. But if buyers have a range of similar—even if not identical—options available from other firms, then the firm is not a monopoly. Still, arguments over whether substitutes are close or not close can be controversial.

    While a monopolist can charge any price for its product, that price is nonetheless constrained by demand for the firm’s product. No monopolist, even one that is thoroughly protected by high barriers to entry, can require consumers to purchase its product. Because the monopolist is the only firm in the market, its demand curve is the same as the market demand curve, which is, unlike that for a perfectly competitive firm, downward-sloping.

    Figure \(\PageIndex{1}\) illustrates this situation. The monopolist can either choose a point like \(R\) with a low price (\(Pl\)) and high quantity (\(Qh\)), or a point like \(S\) with a high price (\(Ph\)) and a low quantity (\(Ql\)), or some intermediate point. Setting the price too high will result in a low quantity sold, and will not bring in much revenue. Conversely, setting the price too low may result in a high quantity sold, but because of the low price, it will not bring in much revenue either. The challenge for the monopolist is to strike a profit-maximizing balance between the price it charges and the quantity that it sells. But why isn’t the perfectly competitive firm’s demand curve also the market demand curve? See the following Clear it Up feature for the answer to this question.

    What is the difference between perceived demand and market demand?

    The demand curve as perceived by a perfectly competitive firm is not the overall market demand curve for that product. However, the firm’s demand curve as perceived by a monopoly is the same as the market demand curve. The reason for the difference is that each perfectly competitive firm perceives the demand for its products in a market that includes many other firms; in effect, the demand curve perceived by a perfectly competitive firm is a tiny slice of the entire market demand curve. In contrast, a monopoly perceives demand for its product in a market where the monopoly is the only producer.

    Total Cost and Total Revenue for a Monopolist

    Profits for a monopolist can be illustrated with a graph of total revenues and total costs, as shown with the example of the hypothetical HealthPill firm in Figure \(\PageIndex{2}\). The total cost curve has its typical shape; that is, total costs rise and the curve grows steeper as output increases.

    Total Revenue and Total Cost for the HealthPill Monopoly

    fig 9.2.2.png

    Figure \(\PageIndex{2}\): Total revenue for the monopoly firm called HealthPill first rises, then falls. Low levels of output bring in relatively little total revenue, because the quantity is low. High levels of output bring in relatively less revenue, because the high quantity pushes down the market price. The total cost curve is upward-sloping. Profits will be highest at the quantity of output where total revenue is most above total cost. Of the choices in Table \(\PageIndex{1}\), the highest profits happen at an output of 4. The profit-maximizing level of output is not the same as the revenue-maximizing level of output, which should make sense, because profits take costs into account and revenues do not.

    Table \(\PageIndex{1}\): Total Costs and Total Revenues of HealthPill

    Quantity Total Cost Quantity Price Total Revenue Profit = Total Revenue – Total Cost
    1 1,500 1 1,200 1,200 –300
    2 1,800 2 1,100 2,200 400
    3 2,200 3 1,000 3,000 800
    4 2,800 4 900 3,600 800
    5 3,500 5 800 4,000 500
    6 4,200 6 700 4,200 0
    7 5,600 7 600 4,200 –1,400
    8 7,400 8 500 4,000 –3,400

    To calculate total revenue for a monopolist, start with the demand curve perceived by the monopolist. Table \(\PageIndex{1}\) shows quantities along the demand curve and the price at each quantity demanded, and then calculates total revenue by multiplying price times quantity at each level of output. (In this example, the output is given as \(1, 2, 3, 4\), and so on, for the sake of simplicity. If you prefer a dash of greater realism, you can imagine that these output levels and the corresponding prices are measured per \(1,000\) or \(10,000\) pills.) As the figure illustrates, total revenue for a monopolist rises, flattens out, and then falls. In this example, total revenue is highest at a quantity of \(6\) or \(7\).

    Clearly, the total revenue for a monopolist is not a straight upward-sloping line, in the way that total revenue was for a perfectly competitive firm. The different total revenue pattern for a monopolist occurs because the quantity that a monopolist chooses to produce affects the market price, which was not true for a perfectly competitive firm. If the monopolist charges a very high price, then quantity demanded drops, and so total revenue is very low. If the monopolist charges a very low price, then, even if quantity demanded is very high, total revenue will not add up to much. At some intermediate level, total revenue will be highest.

    However, the monopolist is not seeking to maximize revenue, but instead to earn the highest possible profit. Profits are calculated in the final row of the table. In the HealthPill example in Figure \(\PageIndex{2}\), the highest profit will occur at the quantity where total revenue is the farthest above total cost. Of the choices given in the table, the highest profits occur at an output of \(4\), where profit is \(800\).

    Marginal Revenue and Marginal Cost for a Monopolist

    In the real world, a monopolist often does not have enough information to analyze its entire total revenues or total costs curves; after all, the firm does not know exactly what would happen if it were to alter production dramatically. But a monopolist often has fairly reliable information about how changing output by small or moderate amounts will affect its marginal revenues and marginal costs, because it has had experience with such changes over time and because modest changes are easier to extrapolate from current experience. A monopolist can use information on marginal revenue and marginal cost to seek out the profit-maximizing combination of quantity and price.

    The first four columns of Table \(\PageIndex{2}\) use the numbers on total cost from the HealthPill example in the previous exhibit and calculate marginal cost and average cost. This monopoly faces a typical upward-sloping marginal cost curve, as shown in Figure \(\PageIndex{3}\). The second four columns of Table \(\PageIndex{2}\) use the total revenue information from the previous exhibit and calculate marginal revenue.

    Notice that marginal revenue is zero at a quantity of \(7\), and turns negative at quantities higher than \(7\). It may seem counterintuitive that marginal revenue could ever be zero or negative: after all, does an increase in quantity sold not always mean more revenue? For a perfect competitor, each additional unit sold brought a positive marginal revenue, because marginal revenue was equal to the given market price. But a monopolist can sell a larger quantity and see a decline in total revenue. When a monopolist increases sales by one unit, it gains some marginal revenue from selling that extra unit, but also loses some marginal revenue because every other unit must now be sold at a lower price. As the quantity sold becomes higher, the drop in price affects a greater quantity of sales, eventually causing a situation where more sales cause marginal revenue to be negative.

    Marginal Revenue and Marginal Cost for the HealthPill Monopoly

    fig 9.2.3.png

    Figure \(\PageIndex{3}\): For a monopoly like HealthPill, marginal revenue decreases as additional units are sold. The marginal cost curve is upward-sloping. The profit-maximizing choice for the monopoly will be to produce at the quantity where marginal revenue is equal to marginal cost: that is, \(MR = MC\). If the monopoly produces a lower quantity, then \(MR > MC\) at those levels of output, and the firm can make higher profits by expanding output. If the firm produces at a greater quantity, then \(MC > MR\), and the firm can make higher profits by reducing its quantity of output.

    Table \(\PageIndex{2}\): Costs and Revenues of HealthPill

    Cost Information Revenue Information
    Quantity Total Cost Marginal Cost Average Cost Quantity Price Total Revenue Marginal Revenue
    1 1,500 1,500 1,500 1 1,200 1,200 1,200
    2 1,800 300 900 2 1,100 2,200 1,000
    3 2,200 400 733 3 1,000 3,000 800
    4 2,800 600 700 4 900 3,600 600
    5 3,500 700 700 5 800 4,000 400
    6 4,200 700 700 6 700 4,200 200
    7 5,600 1,400 800 7 600 4,200 0
    8 7,400 1,800 925 8 500 4,000 –200

    A monopolist can determine its profit-maximizing price and quantity by analyzing the marginal revenue and marginal costs of producing an extra unit. If the marginal revenue exceeds the marginal cost, then the firm should produce the extra unit.

    For example, at an output of \(3\) in Figure \(\PageIndex{3}\), marginal revenue is \(800\) and marginal cost is \(400\), so producing this unit will clearly add to overall profits. At an output of \(4\), marginal revenue is \(600\) and marginal cost is \(600\), so producing this unit still means overall profits are unchanged. However, expanding output from \(4\) to \(5\) would involve a marginal revenue of \(400\) and a marginal cost of \(700\), so that fifth unit would actually reduce profits. Thus, the monopoly can tell from the marginal revenue and marginal cost that of the choices given in the table, the profit-maximizing level of output is \(4\).

    Indeed, the monopoly could seek out the profit-maximizing level of output by increasing quantity by a small amount, calculating marginal revenue and marginal cost, and then either increasing output as long as marginal revenue exceeds marginal cost or reducing output if marginal cost exceeds marginal revenue. This process works without any need to calculate total revenue and total cost. Thus, a profit-maximizing monopoly should follow the rule of producing up to the quantity where marginal revenue is equal to marginal cost—that is, \(MR = MC\).

    Maximizing Profits

    If you find it counterintuitive that producing where marginal revenue equals marginal cost will maximize profits, working through the numbers will help.

    Step 1: Remember that marginal cost is defined as the change in total cost from producing a small amount of additional output.

    \[MC = \frac{\text{change in total cost}}{\text{change in quantity produced}}\]

    Step 2: Note that in Table \(\PageIndex{2}\), as output increases from \(1\) to \(2\) units, total cost increases from \(\$1500\) to \(\$1800\). As a result, the marginal cost of the second unit will be:

    \[\begin{align*} MC&= \frac{\$1,800 - \$1,500}{1}\\ &= \$300 \end{align*}\]

    Step 3: Remember that, similarly, marginal revenue is the change in total revenue from selling a small amount of additional output.

    \[MR = \frac{\text{change in total revenue}}{\text{change in quantity sold}}\]

    Step 4: Note that in Table \(\PageIndex{2}\), as output increases from \(1\) to \(2\) units, total revenue increases from \(\$1200\) to \(\$2200\). As a result, the marginal revenue of the second unit will be:

    \[\begin{align*} MC&= \frac{\$2,200 - \$1,200}{1}\\ &= \$1,000 \end{align*}\]

    Table \(\PageIndex{3}\): Marginal Revenue, Marginal Cost, Marginal and Total Profit

    Quantity Marginal Revenue Marginal Cost Marginal Profit Total Profit
    1 1,200 1,500 –300 –300
    2 1,000 300 700 400
    3 800 400 400 800
    4 600 600 0 800
    5 400 700 –300 500
    6 200 700 –500 0
    7 0 1,400 –1,400 –1,400

    Table \(\PageIndex{3}\) repeats the marginal cost and marginal revenue data from Table \(\PageIndex{2}\), and adds two more columns: Marginal profit is the profitability of each additional unit sold. It is defined as marginal revenue minus marginal cost. Finally, total profit is the sum of marginal profits. As long as marginal profit is positive, producing more output will increase total profits. When marginal profit turns negative, producing more output will decrease total profits. Total profit is maximized where marginal revenue equals marginal cost. In this example, maximum profit occurs at \(4\) units of output.

    A perfectly competitive firm will also find its profit-maximizing level of output where \(MR = MC\). The key difference with a perfectly competitive firm is that in the case of perfect competition, marginal revenue is equal to price (\(MR = P\)), while for a monopolist, marginal revenue is not equal to the price, because changes in quantity of output affect the price.

    Illustrating Monopoly Profits

    It is straightforward to calculate profits of given numbers for total revenue and total cost. However, the size of monopoly profits can also be illustrated graphically with Figure \(\PageIndex{4}\), which takes the marginal cost and marginal revenue curves from the previous exhibit and adds an average cost curve and the monopolist’s perceived demand curve.

    Illustrating Profits at the HealthPill Monopoly

    fig 9.2.4.png

    Figure \(\PageIndex{4}\): This figure begins with the same marginal revenue and marginal cost curves from the HealthPill monopoly presented in Figure \(\PageIndex{3}\). It then adds an average cost curve and the demand curve faced by the monopolist. The HealthPill firm first chooses the quantity where MR = MC; in this example, the quantity is 4. The monopolist then decides what price to charge by looking at the demand curve it faces. The large box, with quantity on the horizontal axis and marginal revenue on the vertical axis, shows total revenue for the firm. Total costs for the firm are shown by the lighter-shaded box, which is quantity on the horizontal axis and marginal cost of production on the vertical axis. The large total revenue box minus the smaller total cost box leaves the darkly shaded box that shows total profits. Since the price charged is above average cost, the firm is earning positive profits.

    Figure \(\PageIndex{5}\) illustrates the three-step process where a monopolist: selects the profit-maximizing quantity to produce; decides what price to charge; determines total revenue, total cost, and profit.

    Step 1: The Monopolist Determines Its Profit-Maximizing Level of Output

    The firm can use the points on the demand curve \(D\) to calculate total revenue, and then, based on total revenue, calculate its marginal revenue curve. The profit-maximizing quantity will occur where \(MR = MC\) —or at the last possible point before marginal costs start exceeding marginal revenue. On Figure \(\PageIndex{4}\), \(MR = MC\) occurs at an output of \(4\).

    Step 2: The Monopolist Decides What Price to Charge

    The monopolist will charge what the market is willing to pay. A dotted line drawn straight up from the profit-maximizing quantity to the demand curve shows the profit-maximizing price. This price is above the average cost curve, which shows that the firm is earning profits.

    Step 3: Calculate Total Revenue, Total Cost, and Profit

    Total revenue is the overall shaded box, where the width of the box is the quantity being sold and the height is the price. In Figure \(\PageIndex{4}\), the bottom part of the shaded box, which is shaded more lightly, shows total costs; that is, quantity on the horizontal axis multiplied by average cost on the vertical axis. The larger box of total revenues minus the smaller box of total costs will equal profits, which is shown by the darkly shaded box. In a perfectly competitive market, the forces of entry would erode this profit in the long run. But a monopolist is protected by barriers to entry. In fact, one telltale sign of a possible monopoly is when a firm earns profits year after year, while doing more or less the same thing, without ever seeing those profits eroded by increased competition.

    How a Profit-Maximizing Monopoly Decides Price

    fig 9.2.5.png

    Figure \(\PageIndex{5}\): In Step 1, the monopoly chooses the profit-maximizing level of output \(Q_1\), by choosing the quantity where \(MR = MC\). In Step 2, the monopoly decides how much to charge for output level \(Q_1\) by drawing a line straight up from \(Q_1\) to point \(R\) on its perceived demand curve. Thus, the monopoly will charge a price (\(P_1\)). In Step 3, the monopoly identifies its profit. Total revenue will be \(Q_1\) multiplied by \(P_1\). Total cost will be \(Q_1\) multiplied by the average cost of producing \(Q_1\), which is shown by point \(S\) on the average cost curve to be \(P_2\). Profits will be the total revenue rectangle minus the total cost rectangle, shown by the shaded zone in the figure.

    Example \(\PageIndex{2}\): Why is a monopolist’s marginal revenue always less than the price?

    The marginal revenue curve for a monopolist always lies beneath the market demand curve. To understand why, think about increasing the quantity along the demand curve by one unit, so that you take one step down the demand curve to a slightly higher quantity but a slightly lower price. A demand curve is not sequential: It is not that first we sell \(Q_1\) at a higher price, and then we sell \(Q_2\) at a lower price. Rather, a demand curve is conditional: If we charge the higher price, we would sell \(Q_1\). If, instead, we charge a lower price (on all the units that we sell), we would sell \(Q_2\).

    So when we think about increasing the quantity sold by one unit, marginal revenue is affected in two ways. First, we sell one additional unit at the new market price. Second, all the previous units, which could have been sold at the higher price, now sell for less. Because of the lower price on all units sold, the marginal revenue of selling a unit is less than the price of that unit—and the marginal revenue curve is below the demand curve. Tip: For a straight-line demand curve, \(MR\) and demand have the same vertical intercept. As output increases, marginal revenue decreases twice as fast as demand, so that the horizontal intercept of \(MR\) is halfway to the horizontal intercept of demand. You can see this in the Figure \(\PageIndex{6}\).

    The Monopolist’s Marginal Revenue Curve versus Demand Curve

    fig 9.2.6.png

    Figure \(\PageIndex{6}\): Because the market demand curve is conditional, the marginal revenue curve for a monopolist lies beneath the demand curve.

    The Inefficiency of Monopoly

    Most people criticize monopolies because they charge too high a price, but what economists object to is that monopolies do not supply enough output to be allocatively efficient. To understand why a monopoly is inefficient, it is useful to compare it with the benchmark model of perfect competition.

    Allocative efficiency is a social concept. It refers to producing the optimal quantity of some output, the quantity where the marginal benefit to society of one more unit just equals the marginal cost. The rule of profit maximization in a world of perfect competition was for each firm to produce the quantity of output where \(P = MC\), where the price (\(P\)) is a measure of how much buyers value the good and the marginal cost (\(MC\)) is a measure of what marginal units cost society to produce. Following this rule assures allocative efficiency. If \(P > MC\), then the marginal benefit to society (as measured by \(P\)) is greater than the marginal cost to society of producing additional units, and a greater quantity should be produced. But in the case of monopoly, price is always greater than marginal cost at the profit-maximizing level of output, as can be seen by looking back at Figure \(\PageIndex{4}\). Thus, consumers will suffer from a monopoly because a lower quantity will be sold in the market, at a higher price, than would have been the case in a perfectly competitive market.

    The problem of inefficiency for monopolies often runs even deeper than these issues, and also involves incentives for efficiency over longer periods of time. There are counterbalancing incentives here. On one side, firms may strive for new inventions and new intellectual property because they want to become monopolies and earn high profits—at least for a few years until the competition catches up. In this way, monopolies may come to exist because of competitive pressures on firms. However, once a barrier to entry is in place, a monopoly that does not need to fear competition can just produce the same old products in the same old way—while still ringing up a healthy rate of profit. John Hicks, who won the Nobel Prize for economics in 1972, wrote in 1935: “The best of all monopoly profits is a quiet life.” He did not mean the comment in a complimentary way. He meant that monopolies may bank their profits and slack off on trying to please their customers.

    When AT&T provided all of the local and long-distance phone service in the United States, along with manufacturing most of the phone equipment, the payment plans and types of phones did not change much. The old joke was that you could have any color phone you wanted, as long as it was black. But in 1982, AT&T was split up by government litigation into a number of local phone companies, a long-distance phone company, and a phone equipment manufacturer. An explosion of innovation followed. Services like call waiting, caller ID, three-way calling, voice mail though the phone company, mobile phones, and wireless connections to the Internet all became available. A wide range of payment plans was offered, as well. It was no longer true that all phones were black; instead, phones came in a wide variety of shapes and colors. The end of the telephone monopoly brought lower prices, a greater quantity of services, and also a wave of innovation aimed at attracting and pleasing customers.

    The Rest is History

    In the opening case, the East India Company and the Confederate States were presented as a monopoly or near monopoly provider of a good. Nearly every American schoolchild knows the result of the ‘unwelcome visit’ the ‘Mohawks’ bestowed upon Boston Harbor’s tea-bearing ships—the Boston Tea Party. Regarding the cotton industry, we also know Great Britain remained neutral during the Civil War, taking neither side during the conflict.

    Did the monopoly nature of these business have unintended and historical consequences? Might the American Revolution have been deterred, if the East India Company had sailed the tea-bearing ships back to England? Might the southern states have made different decisions had they not been so confident “King Cotton” would force diplomatic recognition of the Confederate States of America? Of course, it is not possible to definitively answer these questions; after all we cannot roll back the clock and try a different scenario. We can, however, consider the monopoly nature of these businesses and the roles they played and hypothesize about what might have occurred under different circumstances.

    Perhaps if there had been legal free tea trade, the colonists would have seen things differently; there was smuggled Dutch tea in the colonial market. If the colonists had been able to freely purchase Dutch tea, they would have paid lower prices and avoided the tax.

    What about the cotton monopoly? With one in five jobs in Great Britain depending on Southern cotton and the Confederate States nearly the sole provider of that cotton, why did Great Britain remain neutral during the Civil War? At the beginning of the war, Britain simply drew down massive stores of cotton. These stockpiles lasted until near the end of 1862. Why did Britain not recognize the Confederacy at that point? Two reasons: The Emancipation Proclamation and new sources of cotton. Having outlawed slavery throughout the United Kingdom in 1833, it was politically impossible for Great Britain, empty cotton warehouses or not, to recognize, diplomatically, the Confederate States. In addition, during the two years it took to draw down the stockpiles, Britain expanded cotton imports from India, Egypt, and Brazil.

    Monopoly sellers often see no threats to their superior marketplace position. In these examples did the power of the monopoly blind the decision makers to other possibilities? Perhaps. But, as they say, the rest is history.

    Key Concepts and Summary

    A monopolist is not a price taker, because when it decides what quantity to produce, it also determines the market price. For a monopolist, total revenue is relatively low at low quantities of output, because not much is being sold. Total revenue is also relatively low at very high quantities of output, because a very high quantity will sell only at a low price. Thus, total revenue for a monopolist will start low, rise, and then decline. The marginal revenue for a monopolist from selling additional units will decline. Each additional unit sold by a monopolist will push down the overall market price, and as more units are sold, this lower price applies to more and more units.

    The monopolist will select the profit-maximizing level of output where \(MR = MC\), and then charge the price for that quantity of output as determined by the market demand curve. If that price is above average cost, the monopolist earns positive profits.

    Monopolists are not productively efficient, because they do not produce at the minimum of the average cost curve. Monopolists are not allocatively efficient, because they do not produce at the quantity where \(P = MC\). As a result, monopolists produce less, at a higher average cost, and charge a higher price than would a combination of firms in a perfectly competitive industry. Monopolists also may lack incentives for innovation, because they need not fear entry.

    References

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    Dattel, E. (nd). "Cotton and the Civil War." Mississippi Historical Society. Accessed July 2013. http://mshistorynow.mdah.state.ms.us...-the-civil-war.

    Gartner. 2015. “Gartner Says Tablet Sales Continue to Be Slow in 2015.” Accessed March 12, 2015. http://www.gartner.com/newsroom/id/2954317.

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    Massachusetts Historical Society. “The Coming of the American Revolution 1764-1776: The Boston Tea Party.” Retrieved from http://www.masshist.org/revolution/teaparty.php.

    Massachusetts Historical Society. “Whereas our Nation.” The Massachusetts Gazette, p. 2. Accessed July 2013 http://www.masshist.org/revolution/i...k=1&mode=large.

    Pelegrin, William. 2015. “Judge Overrules Antitrust Case Against Google , Says Setting Default Search Engines Is Fair.” Digital Trends. Accessed March 12, 2015. http://www.digitaltrends.com/mobile/...trust-lawsuit/.

    Glossary

    allocative efficiency
    producing the optimal quantity of some output; the quantity where the marginal benefit to society of one more unit just equals the marginal cost
    marginal profit
    profit of one more unit of output, computed as marginal revenue minus marginal cost

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