Chapter 8. COSTS McGraw-Hill/IrwinCopyright © 2011 by The McGraw-Hill Companies, Inc. All rights...

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C h a p t e r 8

Transcript of Chapter 8. COSTS McGraw-Hill/IrwinCopyright © 2011 by The McGraw-Hill Companies, Inc. All rights...

Page 1: Chapter 8. COSTS McGraw-Hill/IrwinCopyright © 2011 by The McGraw-Hill Companies, Inc. All rights reserved. Chapter 8.

Ch

ap

ter 8

Page 2: Chapter 8. COSTS McGraw-Hill/IrwinCopyright © 2011 by The McGraw-Hill Companies, Inc. All rights reserved. Chapter 8.

COSTS

McGraw-Hill/Irwin Copyright © 2011 by The McGraw-Hill Companies, Inc. All rights reserved.

Ch

ap

ter 8

Page 3: Chapter 8. COSTS McGraw-Hill/IrwinCopyright © 2011 by The McGraw-Hill Companies, Inc. All rights reserved. Chapter 8.

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Chapter 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

Page 4: Chapter 8. COSTS McGraw-Hill/IrwinCopyright © 2011 by The McGraw-Hill Companies, Inc. All rights reserved. Chapter 8.

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Costs In The Short Run

• Fixed cost (FC): cost that does not vary with the level of output in the short run (the cost of all fixed factors of production).

• Variable cost (VC): cost that varies with the level of output in the short run (the cost of all variable factors of production).

• Total cost (TC): all costs of production: the sum of variable cost and fixed cost.

Page 5: Chapter 8. COSTS McGraw-Hill/IrwinCopyright © 2011 by The McGraw-Hill Companies, Inc. All rights reserved. Chapter 8.

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Figure 8.1: Output as a Functionof One Variable Input

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Figure 8.1: Output as a Functionof One Variable Input

0

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Figure 8.2: The Total, Variable,and Fixed Cost Curves

(R/hr)

800

600

500

400

300

200

100

700300

300

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Figure 8.3: The Production Function Q = 3KL, with K = 4

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Figure 8.4: The Total, Variable, and Fixed Cost Curves for the Production Function Q = 3KL

R/hr

80

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Costs In The Short Run

• Average fixed cost (AFC): total fixed cost divided by the quantity of output.

• Average variable cost (AVC): total variable cost divided by the quantity of output.

• Average total cost (ATC): total cost divided by the quantity of output.

• Marginal cost (MC): change in total cost that results from a 1-unit change in output.

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Graphing The Short-run Average AndMarginal Cost Curves

• Geometrically, average variable cost at any level of output Q may be interpreted as the slope of a ray to the variable cost curve at Q.

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Figure 8.5: The Marginal, Average Total, Average Variable, and Average Fixed Cost Curves

R/hr

R/unit of output

0

0

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Figure 8.6: Quantity vs. Average Costs

R/unit of output

10

20

30

40

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Marginal Costs

• Is the same as the cost of expanding output (or the savings from contracting).

• By far the most important of the seven cost curves.• Geometrically, at any level of output it may be

interpreted as the slope of the total cost curve at that level of output.– And since the total cost and variable cost curves are

parallel, is also equal to the slope of the variable cost curve.

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Marginal and Average Costs

• When MC is less than average cost (either ATC or AVC), the average cost curve must be decreasing with output; and when MC is greater than average cost, average cost must be increasing with output.

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Figure 8.7: Cost Curves for a Specific Production Process

R/hr

R/unit of output

80

200

20

100

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Allocating Production BetweenTwo Processes

• Let QT be the total amount to be produced, and let Q1 and Q2 be the amounts produced in the first and second processes, respectively. And suppose the marginal cost in either process at very low levels of output is lower than the marginal cost at QT units of output in the other (which ensures that both processes will be used).

• The values of Q1and Q2 that solve this problem will then be the ones that result in equal marginal costs for the two processes.

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Figure 8.8: The Minimum Cost Production Allocation

0 0

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Figure 8.9: The Relationship Between MP, AP, MC, and AVC

0

0

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Costs In The Long Run

• Isocost line: a set of input bundles each of which costs the same amount.

• To find the minimun cost point we begin with a specific isoquant then superimpose a map of isocost lines, each corresponding to a different cost level. – The least-cost input bundle corresponds to the point of

tangency between an isocost line and the specified isoquant.

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Figure 8.10: The Isocost Line

0

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Figure 8.11: The Maximum Outputfor a Given Expenditure

0

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Figure 8.12: The Minimum Costfor a Given Level of Output

0

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Figure 8.13: Different Waysof Producing 1 Ton of Gravel

0

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Figure 8.14: The Effect of a Minimum Wage Law on Employment of Skilled Labour

Skilled labour (s)

Unskilled labour (u)0

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The Relationship Between Optimal Input ChoiceAnd Long-run Costs

• Output expansion path: the locus of tangencies (minimum cost input combinations) traced out by an isocost line of given slope as it shifts outward into the isoquant map for a production process.

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Figure 8.15: The Long-RunExpansion Path

0

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Figure 8.16: The Long-Run Total, Average, and Marginal Cost CurvesR/hr

R/unit of output

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The Relationship Between Optimal Input ChoiceAnd Long-run Costs

• Constant returns to scale - long-run total costs are thus exactly proportional to output.

• Decreasing returns to scale - a given proportional increase in output requires a greater proportional increase in all inputs and hence a greater proportional increase in costs.

• Increasing returns to scale - long-run total cost rises less than in proportion to increases in output.

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Figure 8.17: The LTC, LMC and LAC Curves with Constant Returns to Scale

R/unit of outputR/unit of time

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Figure 8.18: The LTC, LAC and LMC Curves for a Production Process with Decreasing Returns to Scale

R/unit of time R/unit of output

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Figure 8.19: The LTC, LAC and LMC Curves for a Production Process with Increasing Returns to Scale

R/unit of time R/unit of output

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Long-run Costs And The StructureOf Industry

• Natural monopoly: an industry whose market output is produced at the lowest cost when production is concentrated in the hands of a single firm.

• Minimum efficient scale: the level of production required for LAC to reach its minimum level.

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Figure 8.20: LAC Curves Characteristic of Highly Concentrated Industrial Structures

R/Q R/Q

0

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Figure 8.21: LAC CurvesCharacteristic of Unconcentrated Industry Structures

R/Q R/Q R/Q

000

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Figure 8.22: The Short-run and Long-Run Expansion Paths

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Figure 8.23: The LTC and STC Curves Associated with the Isoquant Map in Figure 8.22

R/unit of time

0

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Figure 8.24: The LAC, LMC, and Two ATC Curves Associated with the Cost Curves from Figure 8.23

R/Q

0

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Figure 8.25: The Familyof Cost Curves Associated with a U-Shaped LAC

R/Q

0

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Figure 8.26 The Learning Curve

50

30

300 400 500200100

20

40

0

Hours of labourper machine lot

Cumulative number of machine

lots produced

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Figure 8.27: Economies of scale versus learning effect

0

Cost(R per unitof output)

Output

Economics of Scale

B

C

A

Learning

ATC1

ATC2