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Costs 10-1.

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Presentation on theme: "Costs 10-1."— Presentation transcript:

1 Costs 10-1

2 Drawing on Chapter 10 Original graphics & text copyright © The McGraw-Hill Companies, Inc. All rights reserved.

3 Outline Costs in the short run
Allocating production between two processes The relationship among MP, AP, MC, and AVC Costs in the long run Long-run costs and the structure of industry The relationship between long-run and short-run cost curves 10-3

4 Costs In The Short Run Suppose Output Q=F(K,L) K the fixed input
L the variable input Their respective prices r and w Then Fixed cost: FC = rK0 Variable cost (VC): VCQ = wL Total cost: TC = FC+VCQ = rK0+wL 10-4

5 Figure 10.1: Output as a Function of One Variable Input
10-5

6 Figure 10.2: The Total, Variable, and Fixed Cost Curves
10-6

7 Figure 10.3: The Production Function Q = 3KL, with K = 4
10-7

8 Figure 10.4: The Total, Variable, and Fixed Cost Curves for the Production Function Q-3KL
10-8

9 Unit Costs In The Short Run
Average costs Average fixed cost: 𝑨𝑭𝑪 𝑸 = 𝑭𝑪 𝑸 Average variable cost: 𝑨𝑽𝑪 𝑸 = 𝑽𝑪 𝑸 𝑸 Average total cost: 𝑨𝑻𝑪 𝑸 = 𝑻𝑪 𝑸 𝑸 = 𝑨𝑭𝑪 𝑸 + 𝑨𝑽𝑪 𝑸 Marginal cost 𝑴𝑪 𝑸 = ∆ 𝑽𝑪 𝑸 ∆𝑸 = ∆ 𝑻𝑪 𝑸 ∆𝑸 10-9

10 Figure 10.5: The Marginal, Average Total, Average Variable, and Average Fixed Cost Curves
10-10

11 Figure 10.6: Quantity vs. Average Costs
10-11

12 Figure 10.7: Cost Curves for a Specific Production Process
10-12

13 Figure 10.8: The Minimum Cost Production Allocation Among Processes
10-13

14 Figure 10.9: The Relationship Between MP, AP, MC, and AVC
10-14

15 Costs In The Long Run Let C measure the cost of production.
We assume that each firm minimizes its cost, C, of producing a given amount of output, say Q0. Why is this reasonable? An isocost line shows the set of input bundles with a given cost, say C0. 10-15

16 Figure 10.10: The Isocost Line
10-16

17 Figure 10.11: The Maximum Output for a Given Expenditure
10-17

18 Figure 10.12: The Minimum Cost for a Given Level of Output
10-18

19 Figure 10.13: Different Ways of Producing 1 Ton of Gravel
10-19

20 The Relationship Between Optimal Input Choice And Long-run Costs
How do costs (total, average, and marginal) change across possible output levels for a particular production process? The output expansion path traces out minimum cost input combinations in the isoquant map with isocost lines of given slope and increasing cost and output. 10-20

21 Figure 10.15: The Long-Run Expansion Path
10-21

22 Figure 10.16: The Long-Run Total, Average, and Marginal Cost Curves
10-22

23 The Relationship Between Optimal Input Choice And Long-run Costs
With _____ returns to scale, as output grows, inputs and LR total cost grow _____ proportionally, so LR average and marginal cost are _____. Constant exactly constant Decreasing more than increasing Increasing less than decreasing 10-23

24 Figure 10.17: The LTC, LMC and LAC Curves with Constant Returns to Scale
10-24

25 Figure 10.18: The LTC, LAC and LMC Curves for a Production Process with Decreasing Returns to Scale
10-25

26 Figure 10.19: The LTC, LAC and LMC Curves for a Production Process with Increasing Returns to Scale
10-26

27 Long-run Costs And The Structure Of Industry
The number of firms in an industry depends on the minimum efficient scale of production: the minimum output level at which LAC is minimized. Natural monopoly: an industry whose market output is produced at the lowest cost when production is concentrated in the hands of a single firm. 10-27

28 Figure 10.20: LAC Curves Characteristic of Highly Concentrated Industrial Structures
10-28

29 Figure 10.21: LAC Curves Characteristic of Unconcentrated Industry Structures
10-29

30 Figure 10.22: The Family of Cost Curves Associated with a U-Shaped LAC
10-30


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