Steven Landsburg, University of Rochester Chapter 6 Production and Costs Copyright ©2005 by Thomson South-Western, part of the Thomson Corporation. All.

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Presentation transcript:

Steven Landsburg, University of Rochester Chapter 6 Production and Costs Copyright ©2005 by Thomson South-Western, part of the Thomson Corporation. All rights reserved.

Landsburg, Price Theory and Application, 6th edition2 Introduction Where do cost curves come from Depends on firm’s available technology Determines production process Production process determines firm’s costs

Landsburg, Price Theory and Application, 6th edition3 Production and Costs in the Short Run Limited options in short run (SR) Initial assumption –Firm can hire more labor

Landsburg, Price Theory and Application, 6th edition4 Production in the Short Run Total product (TP) of labor –Quantity of output produced by firm in a given amount of time dependent on labor hired –Information graphically represented by production function Production function slopes upward Production function is rule for determining how much output can be produced with a given basket of inputs

Landsburg, Price Theory and Application, 6th edition5 Calculating MP and AP Marginal product of labor (MPL) –Increase in total product based on hiring one additional worker –Assume capital fixed –Slope of TP Average product of labor (APL) –Total product divided by number of workers

Landsburg, Price Theory and Application, 6th edition6 EXHIBIT 6.1Total, Marginal and Average Products

Landsburg, Price Theory and Application, 6th edition7 Shape of MP and AP Curves AP –If number of workers large, additional workers cause average product of labor to decrease –Inverted U-shape MP –Inverted U-shape AP and MP relationship to one another –If MP > AP, MP lies above AP –If MP < AP, MP lies below AP –If MP = AP, AP at maximum or peak

Landsburg, Price Theory and Application, 6th edition8 EXHIBIT 6.2The Stages of Production

Landsburg, Price Theory and Application, 6th edition9 Variable Costs in the SR Constructing the firm’s variable cost curve –Need total product curve –Need wage rate Price of hiring labor –Multiply number of workers by wage rate to get variable cost –Curve relates total product, not number of workers, to variable cost

Landsburg, Price Theory and Application, 6th edition10 EXHIBIT 6.3Variable Cost Curve

Landsburg, Price Theory and Application, 6th edition11 Fixed Costs in the SR Costs of capital –Physical assets, such as machinery and factories –Ex. handyman’s van

Landsburg, Price Theory and Application, 6th edition12 Total Cost Total cost equal to sum of fixed and variable costs of production Additional cost considerations beside totals

Landsburg, Price Theory and Application, 6th edition13 Computing Average and Marginal Costs Average variable cost (AVC): variable cost divided by quantity of output –Labor only variable factor of production Calculate AVC by taking the wage rate and dividing by APL Average cost (AC): total cost divided by quantity of output –Sometimes called average total cost Marginal cost (MC): additional cost attributable to the last unit of output produced –Labor only variable factor of production Calculate MC by taking the wage rate and dividing by MPL

Landsburg, Price Theory and Application, 6th edition14 EXHIBIT 6.4Deriving the Average and Marginal Cost Curves

Landsburg, Price Theory and Application, 6th edition15 Shapes of Cost Curves VC curve always increasing –More output requires more labor –Higher costs TC curve determined by sum of FC and VC –FC constant –Has same shape as VC curve MC, AC, and AVC curves are U-shaped

Landsburg, Price Theory and Application, 6th edition16 EXHIBIT 6.5 The Geometry of Product Curves and Cost Curves

Landsburg, Price Theory and Application, 6th edition17 Cost Curves Relations MC relationship to AVC and AC –MC below AVC, AVC falling –MC above AVC, AVC rising –MC equals AVC, AVC at minimum –Can replace AVC with AC, same holds true Shapes of cost curves related to shapes of product curves

Landsburg, Price Theory and Application, 6th edition18 Production and Costs in the Long Run In long run (LR), firm can adjust employment of capital and labor Attempts to achieve the least cost method of producing a given quantity of output

Landsburg, Price Theory and Application, 6th edition19 Isoquants Geometry of LR production –Label vertical axis with K, stands for capital –Label horizontal axis with L, which stands for labor –Fixed period of time Want to use least costly method –Avoid technologically inefficient points which are outside the boundary General observations –Slope downward –Fill the plane –Never cross –Convex

Landsburg, Price Theory and Application, 6th edition20 Marginal Rate of Technical Substitution Absolute value of slope of isoquant –MPL divided by MPK Amount of capital necessary to replace one unit of labor while maintaining a constant level of output If much labor and little capital employed to produce a unit of output, MRTS LK is small Geometrically isoquant is convex

Landsburg, Price Theory and Application, 6th edition21 EXHIBIT 6.8The Production Function

Landsburg, Price Theory and Application, 6th edition22 Choosing a Production Process Minimizing cost important part of maximizing profit Isocost allow to keep track of costs –Set of all baskets of inputs that can be employed at a given cost –Slope: -P L /P K Minimizing cost and maximizing output requires firm choose tangency point between an isocost and an isoquant –Means that MRTS = P L /P K –Tangencies lie along curve called the firm’s expansion path

Landsburg, Price Theory and Application, 6th edition23 EXHIBIT 6.9Cost Minimization

Landsburg, Price Theory and Application, 6th edition24 Long-Run Cost Curves Information needed –Production function or isoquants –Input prices Firm’s long-run total cost –Cost of producing a given amount of output when the firm is able to operate on its expansion path Long-run average cost –Long-run total cost divided by quantity Long-run marginal cost –Part of long-run total cost attributable to the last unit produced

Landsburg, Price Theory and Application, 6th edition25 EXHIBIT 6.11Deriving Long-Run Total Cost

Landsburg, Price Theory and Application, 6th edition26 EXHIBIT 6.12 Long-Run Total, Marginal, and Average Costs

Landsburg, Price Theory and Application, 6th edition27 Returns to Scale When all input quantities are increased by 1%, does output go up by –…more than 1% Increasing returns to scale Occurs at low levels of output Long-run average cost curve is decreasing –…exactly 1% Constant returns to scale “What a firm can do one, it can do twice” Long-run average cost curve is flat –…less than 1% Decreasing returns to scale Occurs at sufficiently high levels of output Long-run average cost curve is increasing

Landsburg, Price Theory and Application, 6th edition28 Relations between the SR and LR Derive SRTC from isoquants and factor prices Derive LRTC from isoquants and factor prices SRTC versus LRTC –SRTC always at least as great as LRTC Multitude of short run situations –Each has different level of fixed capital –True for total cost and average cost –Each point on long-run curve is associated with a tangency point from a short-run curve

Landsburg, Price Theory and Application, 6th edition29 EXHIBIT 6.13aShort-Run and Long-Run Total Cost Curves

Landsburg, Price Theory and Application, 6th edition30 EXHIBIT 6.13bShort-Run and Long-Run Total Cost Curves continued

Landsburg, Price Theory and Application, 6th edition31 EXHIBIT 6.15Many Short-Run Average Cost Curves