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Chapter Twenty-One Cost Curves
Types of Cost Curves ,[object Object],[object Object],[object Object]
Types of Cost Curves ,[object Object],[object Object],[object Object]
Types of Cost Curves ,[object Object],[object Object]
Fixed, Variable & Total Cost Functions ,[object Object],[object Object],[object Object]
Fixed, Variable & Total Cost Functions ,[object Object]
y $ F
y $ c v (y)
y $ F c v (y)
y $ F c v (y) c(y) F
Av. Fixed, Av. Variable & Av. Total Cost Curves ,[object Object]
Av. Fixed, Av. Variable & Av. Total Cost Curves ,[object Object],[object Object]
$/output unit AFC(y) y 0 AFC(y)    0 as y  
Av. Fixed, Av. Variable & Av. Total Cost Curves ,[object Object]
$/output unit AVC(y) y 0
$/output unit AFC(y) AVC(y) y 0
Av. Fixed, Av. Variable & Av. Total Cost Curves ,[object Object]
$/output unit AFC(y) AVC(y) ATC(y) y 0 ATC(y) = AFC(y) + AVC(y)
$/output unit AFC(y) AVC(y) ATC(y) y 0 AFC(y) = ATC(y) - AVC(y) AFC
$/output unit AFC(y) AVC(y) ATC(y) y 0 Since AFC(y)    0 as y   , ATC(y)    AVC(y) as y   AFC
$/output unit AFC(y) AVC(y) ATC(y) y 0 Since AFC(y)    0 as y   , ATC(y)    AVC(y) as y   And since short-run AVC(y) must eventually increase, ATC(y) must  eventually increase in a short-run.
Marginal Cost Function ,[object Object]
Marginal Cost Function ,[object Object],[object Object]
Marginal and Variable Cost Functions ,[object Object]
Marginal and Variable Cost Functions MC(y) y 0 Area is the variable cost of making y’ units $/output unit
Marginal & Average Cost Functions ,[object Object]
Marginal & Average Cost Functions Since
Marginal & Average Cost Functions Since Therefore, as
Marginal & Average Cost Functions Since Therefore, as as
Marginal & Average Cost Functions as
$/output unit y AVC(y) MC(y)
$/output unit y AVC(y) MC(y)
$/output unit y AVC(y) MC(y)
$/output unit y AVC(y) MC(y)
$/output unit y AVC(y) MC(y) The short-run MC curve intersects the short-run AVC curve from below at the AVC curve’s  minimum.
Marginal & Average Cost Functions Similarly, since
Marginal & Average Cost Functions Similarly, since Therefore, as
Marginal & Average Cost Functions Similarly, since Therefore, as as
$/output unit y MC(y) ATC(y) as
Marginal & Average Cost Functions ,[object Object],[object Object]
$/output unit y AVC(y) MC(y) ATC(y)
Short-Run & Long-Run Total Cost Curves ,[object Object],[object Object]
y 0 F   = w 2 x 2  F  c s (y;x 2  ) $
y F  0 F   = w 2 x 2  F  F   = w 2 x 2  c s (y;x 2  ) c s (y;x 2  ) $
y F  0 F   = w 2 x 2  F   = w 2 x 2  A larger amount of the fixed input increases the firm’s fixed cost. c s (y;x 2  ) c s (y;x 2  ) $ F 
y F  0 F   = w 2 x 2  F   = w 2 x 2  A larger amount of the fixed input increases the firm’s fixed cost. Why does   a larger amount of   the fixed input reduce the slope of the firm’s total cost curve? c s (y;x 2  ) c s (y;x 2  ) $ F 
Short-Run & Long-Run Total Cost Curves MP 1  is the marginal physical productivity of the variable input 1, so one extra unit of input 1 gives MP 1  extra output units. Therefore, the extra amount of input 1 needed for 1 extra output unit is
Short-Run & Long-Run Total Cost Curves MP 1  is the marginal physical productivity of the variable input 1, so one extra unit of input 1 gives MP 1  extra output units. Therefore, the extra amount of input 1 needed for 1 extra output unit is units of input 1.
Short-Run & Long-Run Total Cost Curves MP 1  is the marginal physical productivity of the variable input 1, so one extra unit of input 1 gives MP 1  extra output units. Therefore, the extra amount of input 1 needed for 1 extra output unit is units of input 1. Each unit of input 1 costs w 1 , so the firm’s extra cost from producing one extra unit of output is
Short-Run & Long-Run Total Cost Curves MP 1  is the marginal physical productivity of the variable input 1, so one extra unit of input 1 gives MP 1  extra output units. Therefore, the extra amount of input 1 needed for 1 extra output unit is units of input 1. Each unit of input 1 costs w 1 , so the firm’s extra cost from producing one extra unit of output is
Short-Run & Long-Run Total Cost Curves is the slope of the firm’s total cost curve.
Short-Run & Long-Run Total Cost Curves is the slope of the firm’s total cost curve. If input 2 is a complement to input 1 then MP 1  is higher for higher x 2 . Hence, MC is lower for higher x 2 . That is, a short-run total cost curve starts higher and has a lower slope if x 2  is larger.
y F  0 F   = w 2 x 2  F   = w 2 x 2  F  F   = w 2 x 2  c s (y;x 2  ) c s (y;x 2  ) c s (y;x 2  ) $ F 
Short-Run & Long-Run Total Cost Curves ,[object Object],[object Object],[object Object]
y F  0 F  y  y  For 0    y    y  , choose x 2  = ? c s (y;x 2  ) c s (y;x 2  ) c s (y;x 2  ) $ F 
y F  0 F  y  y  For 0    y    y  , choose x 2  = x 2  . c s (y;x 2  ) c s (y;x 2  ) c s (y;x 2  ) $ F 
y F  0 F  y  y  For 0    y    y  , choose x 2  = x 2  . For y      y    y  , choose x 2  = ? c s (y;x 2  ) c s (y;x 2  ) c s (y;x 2  ) $ F 
y F  0 F  y  y  For 0    y    y  , choose x 2  = x 2  . For y      y    y  , choose x 2  = x 2  . c s (y;x 2  ) c s (y;x 2  ) c s (y;x 2  ) $ F 
y F  0 F  y  y  For 0    y    y  , choose x 2  = x 2  . For y      y    y  , choose x 2  = x 2  . For y      y, choose x 2  = ? c s (y;x 2  ) c s (y;x 2  ) c s (y;x 2  ) $ F 
y F  0 F  c s (y;x 2  ) y  y  For 0    y    y  , choose x 2  = x 2  . For y      y    y  , choose x 2  = x 2  . For y      y, choose x 2  = x 2  . c s (y;x 2  ) c s (y;x 2  ) $ F 
y F  0 c s (y;x 2  ) c s (y;x 2  ) F  c s (y;x 2  ) y  y  For 0    y    y  , choose x 2  = x 2  . For y      y    y  , choose x 2  = x 2  . For y      y, choose x 2  = x 2  . c(y), the firm’s long- run total cost curve. $ F 
Short-Run & Long-Run Total Cost Curves ,[object Object]
Short-Run & Long-Run Total Cost Curves ,[object Object]
$ y F  0 F  c s (y;x 2  ) c s (y;x 2  ) c s (y;x 2  ) c(y) F 
Short-Run & Long-Run Average Total Cost Curves ,[object Object],[object Object],[object Object]
Short-Run & Long-Run Average Total Cost Curves ,[object Object]
y $/output unit AC s (y;x 2  ) AC s (y;x 2  ) AC s (y;x 2  )
Short-Run & Long-Run Average Total Cost Curves ,[object Object]
y $/output unit AC s (y;x 2  ) AC s (y;x 2  ) AC s (y;x 2  ) AC(y) The long-run av. total cost curve is the lower envelope of the short-run av. total cost curves.
Short-Run & Long-Run Marginal Cost Curves ,[object Object]
Short-Run & Long-Run Marginal Cost Curves ,[object Object],[object Object]
Short-Run & Long-Run Marginal Cost Curves ,[object Object]
y $/output unit AC s (y;x 2  ) AC s (y;x 2  ) AC s (y;x 2  )
y $/output unit AC s (y;x 2  ) AC s (y;x 2  ) AC s (y;x 2  ) MC s (y;x 2  ) MC s (y;x 2  ) MC s (y;x 2  )
y $/output unit AC s (y;x 2  ) AC s (y;x 2  ) AC s (y;x 2  ) MC s (y;x 2  ) MC s (y;x 2  ) MC s (y;x 2  ) AC(y)
y $/output unit AC s (y;x 2  ) AC s (y;x 2  ) AC s (y;x 2  ) MC s (y;x 2  ) MC s (y;x 2  ) MC s (y;x 2  ) AC(y)
y $/output unit AC s (y;x 2  ) AC s (y;x 2  ) AC s (y;x 2  ) MC s (y;x 2  ) MC s (y;x 2  ) MC s (y;x 2  ) MC(y), the long-run marginal cost curve.
Short-Run & Long-Run Marginal Cost Curves ,[object Object]
y $/output unit AC s (y;x 2  ) AC s (y;x 2  ) AC s (y;x 2  ) MC s (y;x 2  ) MC s (y;x 2  ) MC s (y;x 2  ) MC(y), the long-run marginal cost curve.
Short-Run & Long-Run Marginal Cost Curves ,[object Object],[object Object]
Short-Run & Long-Run Marginal Cost Curves ,[object Object],[object Object]
Short-Run & Long-Run Marginal Cost Curves AC(y) $/output unit y SRACs
Short-Run & Long-Run Marginal Cost Curves AC(y) $/output unit y SRMCs
Short-Run & Long-Run Marginal Cost Curves AC(y) MC(y) $/output unit y SRMCs ,[object Object]

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Cost Curves Explained

  • 2.
  • 3.
  • 4.
  • 5.
  • 6.
  • 8. y $ c v (y)
  • 9. y $ F c v (y)
  • 10. y $ F c v (y) c(y) F
  • 11.
  • 12.
  • 13. $/output unit AFC(y) y 0 AFC(y)  0 as y 
  • 14.
  • 16. $/output unit AFC(y) AVC(y) y 0
  • 17.
  • 18. $/output unit AFC(y) AVC(y) ATC(y) y 0 ATC(y) = AFC(y) + AVC(y)
  • 19. $/output unit AFC(y) AVC(y) ATC(y) y 0 AFC(y) = ATC(y) - AVC(y) AFC
  • 20. $/output unit AFC(y) AVC(y) ATC(y) y 0 Since AFC(y)  0 as y  , ATC(y)  AVC(y) as y  AFC
  • 21. $/output unit AFC(y) AVC(y) ATC(y) y 0 Since AFC(y)  0 as y  , ATC(y)  AVC(y) as y  And since short-run AVC(y) must eventually increase, ATC(y) must eventually increase in a short-run.
  • 22.
  • 23.
  • 24.
  • 25. Marginal and Variable Cost Functions MC(y) y 0 Area is the variable cost of making y’ units $/output unit
  • 26.
  • 27. Marginal & Average Cost Functions Since
  • 28. Marginal & Average Cost Functions Since Therefore, as
  • 29. Marginal & Average Cost Functions Since Therefore, as as
  • 30. Marginal & Average Cost Functions as
  • 31. $/output unit y AVC(y) MC(y)
  • 32. $/output unit y AVC(y) MC(y)
  • 33. $/output unit y AVC(y) MC(y)
  • 34. $/output unit y AVC(y) MC(y)
  • 35. $/output unit y AVC(y) MC(y) The short-run MC curve intersects the short-run AVC curve from below at the AVC curve’s minimum.
  • 36. Marginal & Average Cost Functions Similarly, since
  • 37. Marginal & Average Cost Functions Similarly, since Therefore, as
  • 38. Marginal & Average Cost Functions Similarly, since Therefore, as as
  • 39. $/output unit y MC(y) ATC(y) as
  • 40.
  • 41. $/output unit y AVC(y) MC(y) ATC(y)
  • 42.
  • 43. y 0 F  = w 2 x 2  F  c s (y;x 2  ) $
  • 44. y F  0 F  = w 2 x 2  F  F  = w 2 x 2  c s (y;x 2  ) c s (y;x 2  ) $
  • 45. y F  0 F  = w 2 x 2  F  = w 2 x 2  A larger amount of the fixed input increases the firm’s fixed cost. c s (y;x 2  ) c s (y;x 2  ) $ F 
  • 46. y F  0 F  = w 2 x 2  F  = w 2 x 2  A larger amount of the fixed input increases the firm’s fixed cost. Why does a larger amount of the fixed input reduce the slope of the firm’s total cost curve? c s (y;x 2  ) c s (y;x 2  ) $ F 
  • 47. Short-Run & Long-Run Total Cost Curves MP 1 is the marginal physical productivity of the variable input 1, so one extra unit of input 1 gives MP 1 extra output units. Therefore, the extra amount of input 1 needed for 1 extra output unit is
  • 48. Short-Run & Long-Run Total Cost Curves MP 1 is the marginal physical productivity of the variable input 1, so one extra unit of input 1 gives MP 1 extra output units. Therefore, the extra amount of input 1 needed for 1 extra output unit is units of input 1.
  • 49. Short-Run & Long-Run Total Cost Curves MP 1 is the marginal physical productivity of the variable input 1, so one extra unit of input 1 gives MP 1 extra output units. Therefore, the extra amount of input 1 needed for 1 extra output unit is units of input 1. Each unit of input 1 costs w 1 , so the firm’s extra cost from producing one extra unit of output is
  • 50. Short-Run & Long-Run Total Cost Curves MP 1 is the marginal physical productivity of the variable input 1, so one extra unit of input 1 gives MP 1 extra output units. Therefore, the extra amount of input 1 needed for 1 extra output unit is units of input 1. Each unit of input 1 costs w 1 , so the firm’s extra cost from producing one extra unit of output is
  • 51. Short-Run & Long-Run Total Cost Curves is the slope of the firm’s total cost curve.
  • 52. Short-Run & Long-Run Total Cost Curves is the slope of the firm’s total cost curve. If input 2 is a complement to input 1 then MP 1 is higher for higher x 2 . Hence, MC is lower for higher x 2 . That is, a short-run total cost curve starts higher and has a lower slope if x 2 is larger.
  • 53. y F  0 F  = w 2 x 2  F  = w 2 x 2  F  F  = w 2 x 2  c s (y;x 2  ) c s (y;x 2  ) c s (y;x 2  ) $ F 
  • 54.
  • 55. y F  0 F  y  y  For 0  y  y  , choose x 2 = ? c s (y;x 2  ) c s (y;x 2  ) c s (y;x 2  ) $ F 
  • 56. y F  0 F  y  y  For 0  y  y  , choose x 2 = x 2  . c s (y;x 2  ) c s (y;x 2  ) c s (y;x 2  ) $ F 
  • 57. y F  0 F  y  y  For 0  y  y  , choose x 2 = x 2  . For y   y  y  , choose x 2 = ? c s (y;x 2  ) c s (y;x 2  ) c s (y;x 2  ) $ F 
  • 58. y F  0 F  y  y  For 0  y  y  , choose x 2 = x 2  . For y   y  y  , choose x 2 = x 2  . c s (y;x 2  ) c s (y;x 2  ) c s (y;x 2  ) $ F 
  • 59. y F  0 F  y  y  For 0  y  y  , choose x 2 = x 2  . For y   y  y  , choose x 2 = x 2  . For y   y, choose x 2 = ? c s (y;x 2  ) c s (y;x 2  ) c s (y;x 2  ) $ F 
  • 60. y F  0 F  c s (y;x 2  ) y  y  For 0  y  y  , choose x 2 = x 2  . For y   y  y  , choose x 2 = x 2  . For y   y, choose x 2 = x 2  . c s (y;x 2  ) c s (y;x 2  ) $ F 
  • 61. y F  0 c s (y;x 2  ) c s (y;x 2  ) F  c s (y;x 2  ) y  y  For 0  y  y  , choose x 2 = x 2  . For y   y  y  , choose x 2 = x 2  . For y   y, choose x 2 = x 2  . c(y), the firm’s long- run total cost curve. $ F 
  • 62.
  • 63.
  • 64. $ y F  0 F  c s (y;x 2  ) c s (y;x 2  ) c s (y;x 2  ) c(y) F 
  • 65.
  • 66.
  • 67. y $/output unit AC s (y;x 2  ) AC s (y;x 2  ) AC s (y;x 2  )
  • 68.
  • 69. y $/output unit AC s (y;x 2  ) AC s (y;x 2  ) AC s (y;x 2  ) AC(y) The long-run av. total cost curve is the lower envelope of the short-run av. total cost curves.
  • 70.
  • 71.
  • 72.
  • 73. y $/output unit AC s (y;x 2  ) AC s (y;x 2  ) AC s (y;x 2  )
  • 74. y $/output unit AC s (y;x 2  ) AC s (y;x 2  ) AC s (y;x 2  ) MC s (y;x 2  ) MC s (y;x 2  ) MC s (y;x 2  )
  • 75. y $/output unit AC s (y;x 2  ) AC s (y;x 2  ) AC s (y;x 2  ) MC s (y;x 2  ) MC s (y;x 2  ) MC s (y;x 2  ) AC(y)
  • 76. y $/output unit AC s (y;x 2  ) AC s (y;x 2  ) AC s (y;x 2  ) MC s (y;x 2  ) MC s (y;x 2  ) MC s (y;x 2  ) AC(y)
  • 77. y $/output unit AC s (y;x 2  ) AC s (y;x 2  ) AC s (y;x 2  ) MC s (y;x 2  ) MC s (y;x 2  ) MC s (y;x 2  ) MC(y), the long-run marginal cost curve.
  • 78.
  • 79. y $/output unit AC s (y;x 2  ) AC s (y;x 2  ) AC s (y;x 2  ) MC s (y;x 2  ) MC s (y;x 2  ) MC s (y;x 2  ) MC(y), the long-run marginal cost curve.
  • 80.
  • 81.
  • 82. Short-Run & Long-Run Marginal Cost Curves AC(y) $/output unit y SRACs
  • 83. Short-Run & Long-Run Marginal Cost Curves AC(y) $/output unit y SRMCs
  • 84.