1 00:00:00,000 --> 00:00:03,181 ♪ [music] ♪ 2 00:00:08,759 --> 00:00:11,790 - [Prof. Alex Tabarrok] Monopoly. It's not just a game. 3 00:00:11,790 --> 00:00:14,240 In this video we'll talk about how a firm 4 00:00:14,240 --> 00:00:17,330 uses market power to maximize profit. 5 00:00:17,640 --> 00:00:20,142 We'll begin with a controversial example. 6 00:00:25,082 --> 00:00:26,844 This is the AIDS virus. 7 00:00:26,844 --> 00:00:30,030 Worldwide, it has killed more than 36 million people. 8 00:00:30,030 --> 00:00:31,900 In the United States, however, 9 00:00:31,900 --> 00:00:34,960 AIDS is no longer the death sentence that it once was. 10 00:00:34,960 --> 00:00:36,880 Beginning in the mid-1990s, 11 00:00:36,880 --> 00:00:39,430 death rates from AIDS began to fall dramatically 12 00:00:39,430 --> 00:00:42,750 with the introduction of new drugs such as Combivir. 13 00:00:43,380 --> 00:00:45,880 These new drugs are great, but they're expensive, 14 00:00:45,880 --> 00:00:47,140 and they're expensive 15 00:00:47,140 --> 00:00:50,530 not because it costs a lot to manufacture these drugs. 16 00:00:50,530 --> 00:00:54,040 The per-pill costs of production are actually quite low. 17 00:00:54,040 --> 00:00:56,520 Instead, these drugs are expensive 18 00:00:56,520 --> 00:01:00,510 because they're the subject matter of this chapter -- Monopoly. 19 00:01:01,980 --> 00:01:04,360 GlaxoSmithKline, or GSK, 20 00:01:04,360 --> 00:01:06,630 owns the patent on Combivir 21 00:01:06,630 --> 00:01:10,500 and that means that it has the right to exclude competitors. 22 00:01:10,500 --> 00:01:14,230 Only GSK can legally sell Combivir. 23 00:01:14,230 --> 00:01:16,880 The patent gives GSK a monopoly, 24 00:01:16,880 --> 00:01:20,300 or more generally we say it gives them market power. 25 00:01:20,300 --> 00:01:25,170 Market power is the power to raise price above marginal cost 26 00:01:25,170 --> 00:01:29,060 without fear that other firms will enter the market. 27 00:01:29,470 --> 00:01:32,340 Now how do we know the price is above marginal cost? 28 00:01:32,340 --> 00:01:33,950 Here's a simple test -- 29 00:01:33,950 --> 00:01:35,233 in the United States, 30 00:01:35,233 --> 00:01:38,656 Combivir costs around $12 to $13 per pill. 31 00:01:39,186 --> 00:01:43,310 India, however, does not recognize the patent on Combivir. 32 00:01:43,890 --> 00:01:44,940 So in India, 33 00:01:44,940 --> 00:01:49,380 there are many producers of Combivir who sell in a competitive market. 34 00:01:49,380 --> 00:01:51,720 As we know, in a competitive market, 35 00:01:51,720 --> 00:01:53,850 price will fall to marginal cost 36 00:01:53,850 --> 00:01:58,510 and in India the price of Combivir is about 50 cents per pill. 37 00:01:59,180 --> 00:02:01,600 Thus, in the United States, 38 00:02:01,600 --> 00:02:03,290 the price of Combivir 39 00:02:03,290 --> 00:02:07,030 is about 25 times higher than the marginal cost. 40 00:02:09,060 --> 00:02:12,330 Let's say a few words about the sources of market power. 41 00:02:12,330 --> 00:02:15,010 The basic idea is that a firm has market power 42 00:02:15,010 --> 00:02:17,050 when it's selling a unique good 43 00:02:17,050 --> 00:02:19,540 and there are barriers to entry, 44 00:02:19,540 --> 00:02:23,140 forces which prevent competitors from entering the market. 45 00:02:23,460 --> 00:02:25,350 Barriers to entry could include patents, 46 00:02:25,350 --> 00:02:26,860 as we've already discussed. 47 00:02:26,860 --> 00:02:29,220 There may also be other government regulations 48 00:02:29,220 --> 00:02:32,380 creating barriers to entry, such as exclusive licenses. 49 00:02:32,730 --> 00:02:34,380 Economies of scale 50 00:02:34,380 --> 00:02:36,740 can mean that a single big firm 51 00:02:36,740 --> 00:02:40,870 can sell at lower cost than any of many small firms, 52 00:02:40,870 --> 00:02:44,020 making it difficult to establish a competitive market 53 00:02:44,020 --> 00:02:45,730 even with free entry. 54 00:02:46,520 --> 00:02:49,880 Exclusive access to an important input. 55 00:02:50,190 --> 00:02:51,450 Diamonds, for example, 56 00:02:51,450 --> 00:02:53,710 are found in only a few places in the world. 57 00:02:53,710 --> 00:02:56,440 If you control a number of these diamond mines, 58 00:02:56,440 --> 00:02:59,050 you can monopolize the market for diamonds, 59 00:02:59,050 --> 00:03:02,340 where you will have market power in the market for diamonds. 60 00:03:03,000 --> 00:03:04,960 Technological innovations 61 00:03:04,960 --> 00:03:07,470 can give a firm temporary market power. 62 00:03:07,470 --> 00:03:11,000 A firm with knowledge or abilities that other firms don't yet have 63 00:03:11,000 --> 00:03:13,340 will have some market power, for example. 64 00:03:13,680 --> 00:03:16,340 Now we'll say a little bit more about these later. 65 00:03:16,340 --> 00:03:17,460 What we want to do now 66 00:03:17,460 --> 00:03:20,210 is to focus on how a firm with market power 67 00:03:20,210 --> 00:03:22,720 chooses to set its price. 68 00:03:22,720 --> 00:03:25,860 What is the profit maximizing price? 69 00:03:27,540 --> 00:03:31,090 So how does a monopolist maximize profit? 70 00:03:31,090 --> 00:03:32,900 By producing at the level of output 71 00:03:32,900 --> 00:03:35,520 where marginal revenue is equal to marginal cost. 72 00:03:35,520 --> 00:03:36,380 Great! 73 00:03:36,380 --> 00:03:38,780 That's the same rule as for a competitive firm -- 74 00:03:38,780 --> 00:03:39,920 choose a level of output 75 00:03:39,920 --> 00:03:42,560 where marginal revenue is equal to marginal cost. 76 00:03:42,560 --> 00:03:45,430 The only difference is that for a competitive firm, 77 00:03:45,430 --> 00:03:48,210 marginal revenue was the same as price, 78 00:03:48,210 --> 00:03:51,040 and that's not true for a monopolist. 79 00:03:51,500 --> 00:03:55,390 A monopolist is not a small share of the market. 80 00:03:55,390 --> 00:03:57,940 Since it's selling a unique good, 81 00:03:57,940 --> 00:03:59,010 the monopolist 82 00:03:59,010 --> 00:04:03,370 faces the entire downward sloping market demand curve. 83 00:04:03,370 --> 00:04:04,470 As a result, 84 00:04:04,470 --> 00:04:07,140 marginal revenue is going to be less than price. 85 00:04:07,140 --> 00:04:11,310 Let's show how to calculate marginal revenue for a monopolist. 86 00:04:12,520 --> 00:04:13,979 Let's start with the demand curve, 87 00:04:13,979 --> 00:04:16,850 and suppose that we're initially selling two units. 88 00:04:16,850 --> 00:04:20,290 We can sell those two units for $16 apiece. 89 00:04:20,290 --> 00:04:25,130 Total revenue therefore is $16 times 2 units, or $32. 90 00:04:25,560 --> 00:04:28,590 Now, remember that marginal revenue 91 00:04:28,590 --> 00:04:32,920 is the change in total revenue from selling an additional unit. 92 00:04:33,060 --> 00:04:35,181 So suppose that we sell an additional unit -- 93 00:04:35,181 --> 00:04:37,011 three units in total. 94 00:04:37,011 --> 00:04:39,801 We can sell three units for $14 -- 95 00:04:39,801 --> 00:04:45,510 $14 is the maximum per unit price we can get when selling three units. 96 00:04:45,510 --> 00:04:48,676 So when the quantity sold is three, 97 00:04:48,676 --> 00:04:52,384 total revenue is 14 times three, or $42. 98 00:04:52,384 --> 00:04:55,223 That means marginal revenue, 99 00:04:55,223 --> 00:04:58,823 the change in revenue from selling that additional unit, 100 00:04:58,823 --> 00:05:00,303 is $10. 101 00:05:00,303 --> 00:05:03,063 Now we can actually arrive at the same conclusion 102 00:05:03,063 --> 00:05:05,698 in another revealing way. 103 00:05:05,698 --> 00:05:09,000 Marginal revenue can be broken down into two parts. 104 00:05:09,000 --> 00:05:13,230 First is the revenue gain from selling an additional unit. 105 00:05:13,230 --> 00:05:14,966 That's just this area right here. 106 00:05:14,966 --> 00:05:18,756 We can sell an additional unit, the third unit for $14. 107 00:05:18,756 --> 00:05:20,906 That's the revenue gain. 108 00:05:20,906 --> 00:05:24,126 But, in order to sell that additional unit, 109 00:05:24,126 --> 00:05:26,130 we had to lower the price 110 00:05:26,130 --> 00:05:28,560 on the previous units that we were selling, 111 00:05:28,560 --> 00:05:31,570 so there's also a revenue loss. 112 00:05:31,570 --> 00:05:37,090 We were receiving $16 per unit when we sold just two units. 113 00:05:37,090 --> 00:05:41,646 When we sell three units, we have to lower the price to $14, 114 00:05:41,646 --> 00:05:45,836 so we lose $2 per unit on these previous units 115 00:05:45,836 --> 00:05:48,294 or a total loss of $4. 116 00:05:48,294 --> 00:05:53,134 So marginal revenue is just the revenue gained -- $14, 117 00:05:53,134 --> 00:05:57,770 minus the revenue loss, $4, or $10 just as before. 118 00:05:57,770 --> 00:06:00,780 Notice also that the revenue gain 119 00:06:00,780 --> 00:06:03,430 is just the price of the third unit, 120 00:06:03,430 --> 00:06:08,470 so since it's the revenue gain minus the revenue loss, 121 00:06:08,470 --> 00:06:12,280 we can also see right away that for a monopolist, 122 00:06:12,280 --> 00:06:15,730 marginal revenue must be less than the price. 123 00:06:16,200 --> 00:06:18,670 Okay, let's remember where we're going. 124 00:06:18,670 --> 00:06:22,110 We want to find the profit maximizing price, 125 00:06:22,110 --> 00:06:23,620 which is the level of output 126 00:06:23,620 --> 00:06:26,490 where marginal revenue is equal to marginal cost. 127 00:06:26,490 --> 00:06:30,320 But do we need to go through this tedious process 128 00:06:30,320 --> 00:06:32,920 to find marginal revenue for each unit? 129 00:06:33,530 --> 00:06:34,210 No. 130 00:06:34,210 --> 00:06:35,370 There's a shortcut, 131 00:06:35,370 --> 00:06:37,420 and that's what I'm going to show you next. 132 00:06:38,630 --> 00:06:41,300 Here's the shortcut for finding marginal revenue, 133 00:06:41,300 --> 00:06:44,260 and this will work for any linear demand curve, 134 00:06:44,260 --> 00:06:46,400 and those are the only ones we're really going to be working with 135 00:06:46,400 --> 00:06:48,830 in this class, so it'll work just fine for us. 136 00:06:48,830 --> 00:06:50,560 Take a linear demand curve, 137 00:06:50,560 --> 00:06:52,980 then the marginal revenue curve 138 00:06:52,980 --> 00:06:55,893 begins at the same point on the vertical axis 139 00:06:55,893 --> 00:06:57,226 as the demand curve, 140 00:06:57,226 --> 00:06:59,460 and it has twice the slope. 141 00:06:59,460 --> 00:07:02,480 So if we were to write the demand curve in inverse form, 142 00:07:02,480 --> 00:07:06,020 as P is equal to A minus B times Q, 143 00:07:06,020 --> 00:07:11,770 then the marginal revenue curve is equal to A minus 2B times Q. 144 00:07:11,770 --> 00:07:13,820 That's it. Pretty simple. 145 00:07:13,820 --> 00:07:15,820 Let's give a few more examples. 146 00:07:16,640 --> 00:07:19,620 Let's use our shortcut on these two different demand curves. 147 00:07:19,620 --> 00:07:21,770 In the first case, the marginal revenue curve 148 00:07:21,770 --> 00:07:24,850 begins at the same point on the vertical axis. 149 00:07:24,850 --> 00:07:26,800 It has twice the slope. 150 00:07:26,800 --> 00:07:28,160 So notice what that means 151 00:07:28,160 --> 00:07:33,220 is that if the demand curve hits the horizontal axis at 500, 152 00:07:33,220 --> 00:07:37,790 the marginal revenue curve must hit the horizontal axis at 250. 153 00:07:37,790 --> 00:07:40,750 More generally, since it has twice the slope, 154 00:07:40,750 --> 00:07:44,340 the marginal revenue curve splits the distance 155 00:07:44,340 --> 00:07:48,910 between the vertical axis and the demand curve in half. 156 00:07:48,910 --> 00:07:51,490 So the distance from the vertical axis 157 00:07:51,490 --> 00:07:53,580 to the marginal revenue curve 158 00:07:53,580 --> 00:07:56,960 is half the total distance to the demand curve, 159 00:07:56,960 --> 00:08:00,390 throughout the length of the marginal revenue curve. 160 00:08:00,390 --> 00:08:02,450 Okay, what about our second demand curve? 161 00:08:02,450 --> 00:08:06,360 Notice that it hits the horizontal axis at 200, 162 00:08:06,360 --> 00:08:08,360 therefore the marginal revenue curve 163 00:08:08,360 --> 00:08:11,750 must hit the horizontal axis at 100. 164 00:08:11,750 --> 00:08:13,150 Pretty simple, and again, 165 00:08:13,150 --> 00:08:15,470 this will work for any linear demand curve, 166 00:08:15,470 --> 00:08:18,190 any demand curve which we're going to see in this course. 167 00:08:18,190 --> 00:08:19,130 Great. 168 00:08:20,850 --> 00:08:22,800 We're now ready for the big payoff -- 169 00:08:22,800 --> 00:08:25,990 how a firm uses market power to maximize profit. 170 00:08:25,990 --> 00:08:29,520 So here is our demand curve and our marginal revenue curve 171 00:08:29,520 --> 00:08:30,990 with twice the slope. 172 00:08:30,990 --> 00:08:32,870 Let's introduce the marginal cost curve. 173 00:08:32,870 --> 00:08:35,939 We're going to make it flat at 50 cents per pill. 174 00:08:35,939 --> 00:08:37,799 How does the firm maximize profit? 175 00:08:37,799 --> 00:08:39,930 Well it compares for each unit 176 00:08:39,930 --> 00:08:42,710 the revenue for selling that additional unit 177 00:08:42,710 --> 00:08:45,850 compared to the cost of selling that unit. 178 00:08:45,850 --> 00:08:50,140 If the marginal revenue is bigger than the marginal cost, 179 00:08:50,140 --> 00:08:52,420 then that's a profitable unit to sell, 180 00:08:52,420 --> 00:08:54,360 so the firm keeps producing 181 00:08:54,360 --> 00:08:58,280 so long as marginal revenue is bigger than marginal cost. 182 00:08:58,280 --> 00:09:00,870 That is, it produces until marginal revenue 183 00:09:00,870 --> 00:09:02,670 is equal to marginal cost. 184 00:09:02,670 --> 00:09:07,810 That point tells us the profit maximizing quantity of output, 185 00:09:07,810 --> 00:09:10,610 in this case, 80 million pills. 186 00:09:10,610 --> 00:09:14,430 Now what is the maximum amount per pill 187 00:09:14,430 --> 00:09:17,430 that we can sell these 80 million pills for? 188 00:09:17,720 --> 00:09:19,410 Where do we find that? 189 00:09:19,410 --> 00:09:22,840 We find that by looking up to the demand curve. 190 00:09:22,840 --> 00:09:24,890 Remember the demand curve tells us 191 00:09:24,890 --> 00:09:27,260 the maximum willingness to pay. 192 00:09:27,260 --> 00:09:31,700 So the maximum willingness to pay for a pill is $12.50. 193 00:09:31,700 --> 00:09:33,330 Eighty million units -- 194 00:09:33,330 --> 00:09:35,530 that's the profit maximizing quantity, 195 00:09:35,530 --> 00:09:40,630 $12.50 -- that's that profit maximizing price per unit. 196 00:09:41,100 --> 00:09:42,290 One more curve -- 197 00:09:42,290 --> 00:09:44,630 let's remember our average cost curve. 198 00:09:44,630 --> 00:09:46,070 If we introduce this curve 199 00:09:46,070 --> 00:09:48,760 we can now show profits on the diagram, 200 00:09:48,760 --> 00:09:50,970 just as we did with a competitive firm. 201 00:09:50,970 --> 00:09:56,310 The profit is the price minus the average cost -- 202 00:09:56,310 --> 00:09:59,350 in this case that's $10 per pill -- 203 00:09:59,350 --> 00:10:03,180 times the quantity -- in this case 80 million units -- 204 00:10:03,180 --> 00:10:06,760 so profit is the shaded area given right here. 205 00:10:06,760 --> 00:10:08,520 So now we've got everything. 206 00:10:08,520 --> 00:10:10,270 Whenever we have a monopoly question, 207 00:10:10,270 --> 00:10:13,150 we have a demand curve, we draw the marginal revenue curve, 208 00:10:13,150 --> 00:10:16,220 we draw a marginal cost curve if it's not given. 209 00:10:16,220 --> 00:10:20,450 We can then find the profit maximizing output quantity -- 210 00:10:20,450 --> 00:10:23,330 that's given when marginal revenue is equal to marginal cost. 211 00:10:23,330 --> 00:10:27,330 We go up to the demand curve to find the profit maximizing price. 212 00:10:27,330 --> 00:10:30,040 The difference between the price and average cost 213 00:10:30,040 --> 00:10:32,900 gives us the profit per unit, 214 00:10:32,900 --> 00:10:36,600 times the total number of units gives us total profit. 215 00:10:36,850 --> 00:10:39,560 Okay. That's our big lesson for today. 216 00:10:39,560 --> 00:10:42,710 What we're going to do next time is look at -- 217 00:10:42,710 --> 00:10:45,740 how does the difference between price and marginal cost -- 218 00:10:45,740 --> 00:10:48,110 how does the mark-up vary? 219 00:10:48,110 --> 00:10:49,020 And what we're going to show 220 00:10:49,020 --> 00:10:51,820 is the mark-up varies with the elasticity of demand. 221 00:10:51,820 --> 00:10:54,670 Remember, I told you elasticity of demand would come back. 222 00:10:54,670 --> 00:10:57,470 Well, here we're going to use it again in our next lecture. 223 00:10:58,320 --> 00:10:59,910 - [Narrator] If you want to test yourself 224 00:10:59,910 --> 00:11:01,730 click "Practice Questions." 225 00:11:02,210 --> 00:11:05,579 Or, if you're ready to move on just click "Next Video." 226 00:11:06,089 --> 00:11:08,886 ♪ [music] ♪