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1 chapter 7 >> Making Decisions Section : Making How Much Decisions: The Role of Marginal Analysis As the story of the two wars at the beginning of this chapter demonstrated, there are two types of decisions: either or decisions and how much decisions. To help you get a better sense of that distinction, Table 7- offers some examples of each kind of decision. Although many decisions in economics are either or, many others are how much. Not many people will stop driving if the price of gasoline goes up, but many people will drive less. How much less? A rise in wheat prices won t necessarily persuade a lot of people to take up farming for the first time, but it will persuade farmers who were already growing wheat to plant more. How much more? To understand how much decisions, we use an approach known as marginal analysis. Marginal analysis involves comparing the benefit of doing a little bit more of some activity with the cost of doing a little bit more of that activity. The benefit of doing a little bit more of something is what economists call its marginal benefit, and the cost of doing a little bit more of something is what they call its marginal cost.

2 CHAPTER 7 SECTION : MAKING HOW MUCH DECISIONS: THE ROLE OF MARGINAL ANALYSIS TABLE 7- How Much Versus Either Or Decisions How much decisions How many days before you do your laundry? How many miles do you go before an oil change in your car? How many jalapenos on your nachos? How many workers should you hire in your company? How much should a patient take of a drug that generates side effects? How many troops do you allocate to your invasion force? Either or decisions Tide or Cheer? Buy a car or not? An order of nachos or a sandwich? Run your own business or work for someone else? Prescribe drug A or drug B for your patients? Invade at Calais or at Normandy? Why is this called marginal analysis? A margin is an edge; what you do in marginal analysis is push out the edge a bit and see whether that is a good move. We will begin our study of marginal analysis by focusing on marginal cost, and we ll do that by considering a hypothetical company called Felix s Lawn-Mowing Service, operated by Felix himself with his tractor-mower. Marginal Cost Felix is a very hard-working individual; if he works continuously, he can mow 7 lawns in a day. It takes him an hour to mow each lawn. The opportunity cost of an hour of Felix s time is \$. because he could make that much at his next best job. His one and only mower, however, presents a problem when Felix works this hard. Running his mower for longer and longer periods on a given day takes an increasing

3 CHAPTER 7 SECTION : MAKING HOW MUCH DECISIONS: THE ROLE OF MARGINAL ANALYSIS PITFALLS increasing total cost versus increasing marginal cost The concept of increasing marginal cost plays an important role in economic analysis, but students sometimes get confused about what it means. That s because it is easy to wrongly conclude that whenever total cost is increasing, marginal cost must also be increasing. But the following example shows that this conclusion is misguided. Suppose that we change the numbers of our example: the marginal cost of mowing the 6th lawn is now \$., and the marginal cost of mowing the 7th lawn is now \$.. In both instances total cost increases as Felix does an additional lawn: it increases by \$. for the 6th lawn and by \$. for the 7th lawn. But in this example marginal cost is decreasing: the marginal cost of the 7th lawn is less than the marginal cost of the 6th lawn. So we have a case of increasing total cost and decreasing marginal cost. What this shows us is that, in fact, totals and marginals can sometimes move in opposite directions. toll on the engine and ultimately necessitates more and more costly maintenance and repairs. The second column of Table 7-4 shows how the total daily cost of Felix s business depends on the quantity of lawns he mows in a day. For simplicity, we assume that Felix s only costs are the opportunity cost of his time and the cost of upkeep for his mower. At only lawn per day, Felix s daily cost is \$.: \$ for an hour of his time plus \$. for some oil. At lawns per day, his daily cost is \$.7: \$ for hours of his time and \$.7 for mower repair and maintenance. At lawns per day, the daily cost TABLE 7-4 Felix s Marginal Cost of Mowing Lawns Quantity of lawns mowed Felix s total cost \$ \$. Felix s marginal cost \$

5 CHAPTER 7 SECTION : MAKING HOW MUCH DECISIONS: THE ROLE OF MARGINAL ANALYSIS Figure 7- The Marginal Cost Curve The height of each bar is equal to the marginal cost of mowing the corresponding lawn. For example, the st lawn mowed has a marginal cost of \$., equal to the height of the bar extending from to lawn. The bars ascend in height, reflecting increasing marginal cost: each additional lawn is more costly to mow than the previous one. As a result, the marginal cost curve (drawn by plotting points in the top center of each bar) is upward sloping. Marginal cost of lawn mowed \$ Marginal cost, MC Quantity of lawns mowed The marginal cost curve is upward sloping, due to increasing marginal cost. Not all activities have increasing marginal cost; for example, it is possible for marginal cost to be the same regardless of the number of lawns already mowed. Economists call this case constant marginal cost. It is also possible for some activities to have a marginal cost that initially falls as we do more of the activity and then eventually rises. These sorts of activities involve gains from specialization: as more output is produced, more workers are hired, allowing each one to specialize in the task that he or she performs best. The gains from specialization yield a lower marginal cost of production.

7 7 CHAPTER 7 SECTION : MAKING HOW MUCH DECISIONS: THE ROLE OF MARGINAL ANALYSIS TABLE 7- Felix s Marginal Benefit of Mowing Lawns Quantity of lawns mowed Felix s total benefit \$ \$7. Felix s marginal benefit \$ The height of each bar shows the marginal benefit of each additional lawn mowed; the curve through the middle of each bar s top shows how the benefit of each additional unit of the activity depends on the number of units that have already been undertaken. Felix s marginal benefit curve is downward sloping because he faces decreasing marginal benefit from lawn-mowing. Not all activities have decreasing marginal benefit; in fact, there are many activities for which marginal benefit is constant that is, it is the same regardless of the number of units already undertaken. In later chapters where we study firms, we will see that the shape of a firm s marginal benefit curve from producing output has important implications for how it behaves within its industry. We ll also see in Chapters and why economists assume that declining marginal benefit is

8 8 CHAPTER 7 SECTION : MAKING HOW MUCH DECISIONS: THE ROLE OF MARGINAL ANALYSIS Figure 7- The Marginal Benefit Curve The height of each bar is equal to the marginal benefit of mowing the corresponding lawn. For example, the st lawn mowed has a marginal benefit of \$, equal to the height of the bar extending from to lawn. The bars descend in height, reflecting decreasing marginal cost: each additional lawn produces a smaller benefit than the previous one. As a result, the marginal benefit curve (drawn by plotting points in the top center of each bar) is downward sloping. >web... Marginal benefit of lawn mowed \$ Marginal benefit, MB Quantity of lawns mowed the norm when considering choices made by consumers. Like increasing marginal cost, decreasing marginal benefit is so common that for now we can take it as the norm. Now we are ready to see how the concepts of marginal benefit and marginal cost can be brought together to answer the question of how much of an activity an individual should undertake.

9 9 CHAPTER 7 SECTION : MAKING HOW MUCH DECISIONS: THE ROLE OF MARGINAL ANALYSIS Marginal Analysis Table 7-6 shows the marginal cost and marginal benefit numbers from Tables 7-4 and 7-. It also adds an additional column: the net gain to Felix from one more lawn mowed, equal to the difference between the marginal benefit and the marginal cost. We can use Table 7-6 to determine how many lawns Felix should mow. To see this, imagine for a moment that Felix planned to mow only lawns today. We can immediately see that this is too small a quantity. If Felix mows an additional lawn, increasing the quantity from to 4, he realizes a marginal benefit of \$ and incurs a marginal cost of only \$. so his net gain would be \$. \$. = \$7.. But even 4 lawns is still too few: if Felix increases the quantity from 4 to, his marginal TABLE 7-6 Felix s Net Gain from Mowing Lawns Quantity of lawns mowed Felix s marginal benefit Felix s marginal cost Felix s net gain \$ \$ \$

10 CHAPTER 7 SECTION : MAKING HOW MUCH DECISIONS: THE ROLE OF MARGINAL ANALYSIS The optimal quantity of an activity is the level that generates the maximum possible total net gain. benefit is \$. and his marginal cost is only \$8., for a net gain of \$. \$8. = \$. (as indicated by the highlighting in the table). But if Felix goes ahead and mows 7 lawns, that is too many. We can see this by looking at the net gain from mowing that 7th lawn: Felix s marginal benefit is \$8., but his marginal cost is \$.7. So mowing that 7th lawn would produce a net gain of \$8. \$.7 = \$.7; that is, a net loss for his business. Even 6 lawns is too many: by increasing the quantity of lawns mowed from to 6, Felix incurs a marginal cost of \$.7 compared with a marginal benefit of only \$9.. He is best off at mowing lawns, the largest quantity of lawns for which marginal benefit is at least as great as marginal cost. The upshot is that Felix should mow lawns no more and no less. If he mows fewer than lawns, his marginal benefit from one more is greater than his marginal cost; he would be passing up a net gain by not mowing more lawns. If he mows more than lawns, his marginal benefit from the last lawn mowed is less than his marginal cost, resulting in a loss for that lawn. So lawns is the quantity that generates Felix s maximum possible total net gain; it is what economists call the optimal quantity of lawns mowed. Figure 7- shows graphically how the optimal quantity can be determined. Felix s marginal benefit and marginal cost curves are both shown. If Felix mows fewer than lawns, the marginal benefit curve is above the marginal cost curve, so he can make himself better off by mowing more lawns; if he mows more than lawns, the marginal benefit curve is below the marginal cost curve, so he would be better off mowing fewer lawns. The table in Figure 7- confirms our result. The second column repeats information from Table 7-6, showing marginal benefit minus marginal cost or the net gain for each lawn. The third column shows total net gain according to the quantity of lawns mowed. The total net gain after doing a given lawn is simply the sum of numbers in the second column up to and including that lawn. For example, the net gain is \$4.

11 CHAPTER 7 SECTION : MAKING HOW MUCH DECISIONS: THE ROLE OF MARGINAL ANALYSIS Figure 7- The Optimal Quantity Marginal benefit, marginal cost Quantity of lawns mowed Felix's net gain Felix's total net gain \$ Optimal point MC MB \$ \$ Optimal quantity Quantity of lawns mowed The optimal quantity of an activity is the quantity that generates the highest possible total net gain. It is the quantity at which marginal benefit is equal to marginal cost. Equivalently, it is the quantity at which the marginal benefit curve and the marginal cost curve intersect. Here they intersect at approximately lawns. The table beside the graph confirms that is indeed the optimal quantity: the total net gain is maximized at lawns, generating \$66. in net gain for Felix.

12 CHAPTER 7 SECTION : MAKING HOW MUCH DECISIONS: THE ROLE OF MARGINAL ANALYSIS PITFALLS muddled at the margin The idea of setting marginal benefit equal to marginal cost sometimes confuses people. Aren t we trying to maximize the difference between benefits and costs? And don t we wipe out our gains by setting benefits and costs equal to each other? But what we are doing is setting marginal, not total, benefit and cost equal to each other. Once again, the point is to maximize the total net gain from an activity. If the marginal benefit from the activity is greater than the marginal cost, doing a bit more will increase that gain. If the marginal benefit is less than the marginal cost, doing a bit less will increase the total net gain. So only when the marginal benefit and cost are equal is the difference between total benefit and cost at a maximum. The principle of marginal analysis says that the optimal quantity of an activity is the quantity at which marginal benefit is equal to marginal cost. for the first lawn and \$8.7 for the second. So the total net gain after doing the first lawn is \$4., and the total net gain after doing the second lawn is \$4. + \$8.7 = \$4.. Our conclusion that is the optimal quantity is confirmed by the fact that the greatest total net gain, \$66., occurs when the th lawn is mowed. The example of Felix s lawn-mowing business shows how you go about finding the optimal quantity: increase the quantity as long as the marginal benefit from one more unit is greater than the marginal cost, but stop before the marginal benefit becomes less than the marginal cost. In many cases, however, it is possible to state this rule more simply. When a how much decision involves relatively large quantities, the rule simplifies to this: the optimal quantity is the quantity at which marginal benefit is equal to marginal cost. To see why this is so, consider the example of a farmer who finds that her optimal quantity of wheat produced is, bushels. Typically, she will find that in going from 4,999 to, bushels, her marginal benefit is only very slightly greater than her marginal cost that is, the difference between marginal benefit and marginal cost is close to zero. Similarly, in going from, to, bushels, her marginal cost is only very slightly greater than her marginal benefit again, the difference between marginal cost and marginal benefit is very close to zero. So a simple rule for her in choosing the optimal quantity of wheat is to produce the quantity at which the difference between marginal benefit and marginal cost is approximately zero that is, the quantity at which marginal benefit equals marginal cost. Economists call this rule the principle of marginal analysis. It says that the optimal quantity of an activity is the level at which marginal benefit equals marginal cost. Graphically, the optimal quantity is the level of an activity at which the marginal benefit curve intersects the marginal cost curve. In fact, this graphical method works quite well even when the numbers involved aren t that large. For example, in Figure 7- the marginal benefit and marginal cost curves cross

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