Estimation Of Production And Cost Function - SlideShare [PDF]

Dec 6, 2008 - ESTIMATION OF PRODUCTION AND COST FUNCTION
  • For practical decision-making purposes it i

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Estimation Of Production And Cost Function 45,258 views Share Like ...

Pradeep Awasare, BM at APl INDIA PVT LTD Follow Estimation of Production and Costs involves:
  • 1. Data collection (time series, cross-sectional data).
1, Q increa... Technology may change over time.
  • 3. Production function assumes that production takes place where input combination is most efficient.
19. 19. Estimation of Production Functions continued
  • Cross-sectional
  • 1. No technological change over time, but all plants in the investigation are assumed to have same technology.
  • 2. Adjustments across different geographical areas must be made.
    • wages and price level
  • 3. No guarantee that each plant operates at the most efficient input combination for the period examined.
20. 20. Cost Estimation
  • Short-run cost functions are estimated to help managers to determine optimal pricing policy for the company
    • used to determine marginal cost of producing additional units of output
21. 21.
  • Long-run cost functions are used in planning firm’s investment decisions
    • To determine the extent of economies and diseconomies of scale in order to select the optimal plant size
22. 22. Estimation of Short-Run Cost Functions
  • Techniques used:
  • mostly regression analysis with time series data
  • problems and adjustments
    • economic vs. accounting costs
    • rate changes; such as tax rates, social security contributions etc.
    • output homogeneity
    • timing of costs
    • accounting changes (have deprecation methods changed…)
23. 23. Shapes of Short-Run Cost Functions
  • Cubic cost function:
  • A cubic cost function represents the normal theoretical cost function, which exhibits both decreasing marginal and average costs and increasing marginal and average costs
24. 24. Cubic cost function continued
  • TC = a + bQ - cQ 2 + dQ 3
  • AC = a/Q + b - cQ + dQ 2
  • MC = b - 2cQ + 3dQ 2
25. 25. Cubic cost function $ TC Q 26. 26. First marginal and average costs decrease and then increase: $ MC Q AC 27. 27. Quadratic cost function
  • If data does not fit to a cubic cost function, we can try to fit it to a quadratic one.
  • Quadratic cost function:
  • TC = a + bQ + cQ 2
  • AC = a/Q + b + cQ
  • MC = b + 2cQ
28. 28. Costs increasing at increasing rate $ TC Q 29. 29. No decreasing marginal cost! $ MC Q AC 30. 30. Linear cost function
  • Also a linear total cost function can be fitted. Then the three functions get the following form
  • TC = a + bQ
  • AC = a/Q + b
  • MC = b
31. 31. No Law of Diminishing Marginal Returns $ TC Q $ MC Q AC 32. 32. Note!
  • Many empirical short-run cost studies have found a linear relationship between total cost and output, indicating a constant marginal cost.
Power Function continued Q L b1 33. 33. So…
  • Should economist revise their view of U-shaped average and marginal cost curves?
    • data employed concentrate on output levels of limited range
    • capital inputs may not be fixed even in short-run
    • regression is not a perfect tool
34. 34. Estimation of Long-Run Cost Functions
  • Techniques used:
  • Regression analysis
  • Engineering cost method
  • Survivor technique
35. 35. Regression analysis in L-R Cost Estimation
  • Mostly with cross-sectional data
  • Pluses:
    • since data comes from different firms, quantity of output can vary over relatively wide ranges
    • all data from same point of time, so technology will not change
    • do not have to regard price changes
36. 36. Regression analysis in L-R Cost Estimation continued
  • Minuses:
    • interregional cost differences
    • all firms not necessarily operating at optimal level of technology
    • costs may be recorded differently in different firms
    • different companies may pay their cost factors differently
37. 37. Engineering cost method
  • Based on understanding of inputs and outputs and their relationships
  • In this approach, the analysis begins with an ”engineering production function”: optimal production input combinations for producing any given level of production is identified.
  • Cost can be obtained by multiplying each level of input usage by current price of the input and summing over the inputs.
38. 38. Engineering cost method continued
  • Pluses:
    • technology held constant
    • no problem with inflation (current input prices)
    • less error from measurement
  • Minuses:
    • cost estimates are normative
    • only direct output costs are estimated
    • often made based on pilot plant operations, not actual production
39. 39. Survivor technique
  • This method, suggested by G. Stigler, bases its findings on the change in the proportion of total industry output produced by firms of different size categories
    • look at company size that is successful in an industry!
  • Used for deciding optimal plant size
40. 40. Survivor technique continued
  • Pluses:
    • simple
    • avoids unreliable data
  • Minuses:
    • no help in measuring costs for planning purposes
      • just tells which company size appears to be more efficient
    • implicitly assumes that the industry highly competitive, so survival and prosperity are solely a function of efficient use of resources, not the market power or erection of barriers of entry
Power Function continued
  • Power function is the most frequently used type of production function in empirical work... Recommended

    The Cobb-Douglas Production Function
    • A special case of power functions:
    • Q = aL b K 1-b ,

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