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THEORY OF PRODUCTION AND
COST ANALYSIS
INTRODUCTION
 The production function expresses a functional
relationship between physical inputs and physical
outputs of a firm at any particular time period.
 Production Implies transformation of inputs into
outputs.
ANGLES OF PRODUCTION PROCESS
Angle 1 Angle 2
Physical process Human Action
Process of
Production
Engineers or
Technologists
Economists
FACTORS OF PRODUCTION
 Land and other resources
 Labor
 Capital
 Technology
 Information
Production Function
Q = f L,L,C,T,I….
ASSUMPTION OF PRODUCTION FUNCTION
 The production function is related to a particular
period of time.
 There is no change in technology.
 The producer is using the best techniques
available.
 The factors of production are divisible.
 Production function can be fitted to a short run or to
long run.
TYPES OF PRODUCTION FUNCTION
 Short run production function
 Long run production function
I Short run production function
 Law of variable proportion
 Iso quants and Iso costs
II Long run production function
 Increasing returns
 Decreasing returns
 Constant returns
LAW OF VARIABLE PROPORTION
 The law of variable proportions which is a new
name given to old classical concept of “Law of
diminishing returns has played a vital role in the
modern economics theory.
 Assumptions:
 The state of technology remains constant. If there is any
improvement in technology, the average and marginal output will
not decrease but increase.
 Only one factor of input is made variable and other factors are
kept constant.
 All units of the variable factors are homogenous.
LAW OF VARIABLE PROPORTION
Fixed factor Variable factor
(Labour)
Total product Average
Product
Marginal
Product
1 1 100 100 - Stage I
1 2 220 120 120
1 3 270 90 50
1 4 300 75 30 Stage
II
1 5 320 64 20
1 6 330 55 10
1 7 330 47 0 Stage
1 8 320 40 -10 III
LAW OF VARIABLE PROPORTION
ISO QUANT AND ISO COST
 The term Isoquants is derived from the words “iso”
and “quant” –Iso means equal and quant implies
quantity. Isoquant therefore, means equal quantity.
 Isoquants are the curves, which represent the
different combinations of inputs producing a
particular quantity of output. Any combination on
the Isoquant represents the some level of output.
 For a given output level firm’s production become
Q= f (L, K)
ISO QUANT EXAMPLE
Combinations Labour (units) Capital (Units) Output
A 1 10
50
B 2 7 50
C 3 4 50
D 4 4 50
E 5 1 50
ISO QUANT CURVE
ISO COST
 An isocost line (equal-cost line) is a Total Cost of
production line that recognizes all combinations of
two resources that a firm can use, given the Total
Cost (TC). Moving up or down the line shows the
rate at which one input could be substitute
 Let us suppose. The producer can produces the
given output of paddy say 100 quintals by
employing any one of the following alternative
combinations of the two factors labour and capital
computation of least cost combination of two inputs.
L
Units
K
Units
Q
Output
L&LP (3Rs.)
Cost of
labour
KXKP(4Rs.)
cost of
capital
Total cost
10 45 100 30 180 210
20 28 100 60 112 172
30 16 100 90 64 154
40 12 100 120 48 168
50 8 100 150 32 182
LEAST COST COMBINATION OF INPUTS

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Production and cost analysis Unit _ I.pptx

  • 1. THEORY OF PRODUCTION AND COST ANALYSIS
  • 2. INTRODUCTION  The production function expresses a functional relationship between physical inputs and physical outputs of a firm at any particular time period.  Production Implies transformation of inputs into outputs.
  • 3. ANGLES OF PRODUCTION PROCESS Angle 1 Angle 2 Physical process Human Action Process of Production Engineers or Technologists Economists
  • 4. FACTORS OF PRODUCTION  Land and other resources  Labor  Capital  Technology  Information Production Function Q = f L,L,C,T,I….
  • 5. ASSUMPTION OF PRODUCTION FUNCTION  The production function is related to a particular period of time.  There is no change in technology.  The producer is using the best techniques available.  The factors of production are divisible.  Production function can be fitted to a short run or to long run.
  • 6. TYPES OF PRODUCTION FUNCTION  Short run production function  Long run production function I Short run production function  Law of variable proportion  Iso quants and Iso costs II Long run production function  Increasing returns  Decreasing returns  Constant returns
  • 7. LAW OF VARIABLE PROPORTION  The law of variable proportions which is a new name given to old classical concept of “Law of diminishing returns has played a vital role in the modern economics theory.  Assumptions:  The state of technology remains constant. If there is any improvement in technology, the average and marginal output will not decrease but increase.  Only one factor of input is made variable and other factors are kept constant.  All units of the variable factors are homogenous.
  • 8. LAW OF VARIABLE PROPORTION Fixed factor Variable factor (Labour) Total product Average Product Marginal Product 1 1 100 100 - Stage I 1 2 220 120 120 1 3 270 90 50 1 4 300 75 30 Stage II 1 5 320 64 20 1 6 330 55 10 1 7 330 47 0 Stage 1 8 320 40 -10 III
  • 9. LAW OF VARIABLE PROPORTION
  • 10. ISO QUANT AND ISO COST  The term Isoquants is derived from the words “iso” and “quant” –Iso means equal and quant implies quantity. Isoquant therefore, means equal quantity.  Isoquants are the curves, which represent the different combinations of inputs producing a particular quantity of output. Any combination on the Isoquant represents the some level of output.  For a given output level firm’s production become Q= f (L, K)
  • 11. ISO QUANT EXAMPLE Combinations Labour (units) Capital (Units) Output A 1 10 50 B 2 7 50 C 3 4 50 D 4 4 50 E 5 1 50
  • 13.
  • 14. ISO COST  An isocost line (equal-cost line) is a Total Cost of production line that recognizes all combinations of two resources that a firm can use, given the Total Cost (TC). Moving up or down the line shows the rate at which one input could be substitute  Let us suppose. The producer can produces the given output of paddy say 100 quintals by employing any one of the following alternative combinations of the two factors labour and capital computation of least cost combination of two inputs.
  • 15. L Units K Units Q Output L&LP (3Rs.) Cost of labour KXKP(4Rs.) cost of capital Total cost 10 45 100 30 180 210 20 28 100 60 112 172 30 16 100 90 64 154 40 12 100 120 48 168 50 8 100 150 32 182