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1
Production and Cost Theory
Prepared by
Md. Nasful Huda Prince
Objectives of this presentation
2
 To study about Production theory
 To study about production efficiency
 To study about Cost theory
 To relate the cost with production
 To study to achieve maximum profit for an
organization
 To study to take decision which will result
maximum financial benefit for the organization
Outline of Presentation
3
1. Production
2. Short-run Production and Cost
3. Long-run Production and Cost
4. Cost Estimation Technique
5. Conclusion
1. Production
4
 Definition
Input Output
Value added
Transformation
Production processes increase the ability of inputs
(or resources) to satisfy wants by:
a. Change in physical characteristics
b. Change in location
c. Change in time
d. Change in ownership
1.1. Production
5
 Production Function
Q = f (L,K,Technology,………….)
Cobb-Douglas production function
Q = .
Where, Q represents output,
K represents Capital
and L represents Labor
1.2. Time and Production
6
Generally, four time periods are used in the
analysis of production, they are:
 Market Period
 Short-run
 Long-run
 The very Long-run
Most of the economists consider either Long-run
or short-run.
2. Short-run Production and Cost
2.1. Production in the Short-run
7
Production function can be represented as
Q = f(L,K)
Here, Bar sign upon K indicates that K is fixed.
So the Production function can be represented as
Q = f(L)
2.1. Production in the Short-run
8
Common Terminology:
 Total Product: Sum of total output (Q).
 Average Product: AP = =
 Marginal Product:
MP = =
 Technical Efficiency:
TE =
 Economic Efficiency:
EE=
2.1. Production in the Short-run
9
Fig 1a: Graphical Representation
of Total Product
Fig 1b: Graphical Representation of
Average and Marginal Product
2.2. Sort-run Cost
10
Some common Terms about cost:
 Opportunity Cost
 Implicit and Explicit Cost
 Total Cost (TC)
 Total Fixed Cost (TFC)
 Total Variable Cost (TVC)
 Average Fixed Cost (AFC)
 Average Variable Cost (AVC)
 Marginal Cost (MC)
 Average Total Cost (ATC)
 Total Revenue (TR)
 Marginal Revenue (MR)
2.2. Short-run Cost
11
Fig 2a: Graphical Representation of
Total Cost Curve
Fig 2b: Graphical Representation of AFC,
AVC, AC and MC
2.2. Short-run Cost
12
 Calculation of various cost figure (assuming data)
3. Long-run Production and Cost
13
Long-run Production function can be represented as
Q = f(L,K)
Where, both the inputs are variable but technology is
same.
Cobb-Douglas production function can also be used
to explain this Production Function.
3.1. Isoquant
14
Fig 3: Graphical Representation of Isoquant
The characteristic of Isoquant is that, it is downward sloping.
3.1. Isoquant
15
Fig 4a: Isoquant when inputs
are perfect substitutes
Fig 4b: Isoquant when inputs
are perfect complements
3.2. Marginal Rate of Technical Substitution
(MRTS)
16
MRTS can be defined using following equation
MRTS = - .
It is possible to relate MRTS with Marginal Product
by using following equation
MRTS = - .=
3.3. Isocost Curve
17
Fig 5: Graphical Representation of Isocost
3.3. Isocost Curve
18
Fig 6: Shift of Isocost Curve
3.4. Output Maximization
19
Fig 7: Ouput Maximization for a given level of Cost
3.5. Expansion Path
20
Fig 8: Graphical representation of Expansion Path
3.6. Returns to Scale
21
Consider a production function as following form
Q = f (L,K)
Now if the input will change the variation of out can
be represented as
zQ = f (cL,cK)
Here, c & z are the proportionate change of input
and output
Now, If z>c, Increasing Returns to Scale
If z<c, Decreasing Returns to Scale
If z=c, Constant Returns to Scale
3.7. Economies of Scope (SC)
22
If Joint production cost of two product is C(X,Y) and
C(X) & C(Y) are the individual production cost of
product X & Y the economies of scope will exist if
C(X,Y) < C(X) + C(Y)
The Degree to which SC exist is
SC= .
Diseconomies of scope will exist if
C(X,Y) > C(X) + C(Y)
3.8. Long-run Average and Marginal Cost Curve
23
Fig 9a: Long-run Average and Marginal Cost Curve
3.9. Long-run Average and Marginal Cost Curve
24
Fig 9b: Long-run Average Cost as the Planning Horizon
4. Cost Estimation Technique
25
If we consider a Total Cost Function as following
TC = .
Average Total Cost can be calculated in this way
ATC = .
Marginal Cost can be calculated in this way
MC = .
5. Conclusion
26
 Analysis of production and cost is very important
for an organization.
 A good manager will concentrate on technical
and economic efficiency.
 Study of production and cost will help a
manager to take decision for maximizing
organization profit.
 At last it can be concluded in this way that,
study and improvement of our knowledge about
discussed topics help us to fulfill our
presentation objectives.
27
THANK YOU ALL

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Cost theory analysis

  • 1. 1 Production and Cost Theory Prepared by Md. Nasful Huda Prince
  • 2. Objectives of this presentation 2  To study about Production theory  To study about production efficiency  To study about Cost theory  To relate the cost with production  To study to achieve maximum profit for an organization  To study to take decision which will result maximum financial benefit for the organization
  • 3. Outline of Presentation 3 1. Production 2. Short-run Production and Cost 3. Long-run Production and Cost 4. Cost Estimation Technique 5. Conclusion
  • 4. 1. Production 4  Definition Input Output Value added Transformation Production processes increase the ability of inputs (or resources) to satisfy wants by: a. Change in physical characteristics b. Change in location c. Change in time d. Change in ownership
  • 5. 1.1. Production 5  Production Function Q = f (L,K,Technology,………….) Cobb-Douglas production function Q = . Where, Q represents output, K represents Capital and L represents Labor
  • 6. 1.2. Time and Production 6 Generally, four time periods are used in the analysis of production, they are:  Market Period  Short-run  Long-run  The very Long-run Most of the economists consider either Long-run or short-run.
  • 7. 2. Short-run Production and Cost 2.1. Production in the Short-run 7 Production function can be represented as Q = f(L,K) Here, Bar sign upon K indicates that K is fixed. So the Production function can be represented as Q = f(L)
  • 8. 2.1. Production in the Short-run 8 Common Terminology:  Total Product: Sum of total output (Q).  Average Product: AP = =  Marginal Product: MP = =  Technical Efficiency: TE =  Economic Efficiency: EE=
  • 9. 2.1. Production in the Short-run 9 Fig 1a: Graphical Representation of Total Product Fig 1b: Graphical Representation of Average and Marginal Product
  • 10. 2.2. Sort-run Cost 10 Some common Terms about cost:  Opportunity Cost  Implicit and Explicit Cost  Total Cost (TC)  Total Fixed Cost (TFC)  Total Variable Cost (TVC)  Average Fixed Cost (AFC)  Average Variable Cost (AVC)  Marginal Cost (MC)  Average Total Cost (ATC)  Total Revenue (TR)  Marginal Revenue (MR)
  • 11. 2.2. Short-run Cost 11 Fig 2a: Graphical Representation of Total Cost Curve Fig 2b: Graphical Representation of AFC, AVC, AC and MC
  • 12. 2.2. Short-run Cost 12  Calculation of various cost figure (assuming data)
  • 13. 3. Long-run Production and Cost 13 Long-run Production function can be represented as Q = f(L,K) Where, both the inputs are variable but technology is same. Cobb-Douglas production function can also be used to explain this Production Function.
  • 14. 3.1. Isoquant 14 Fig 3: Graphical Representation of Isoquant The characteristic of Isoquant is that, it is downward sloping.
  • 15. 3.1. Isoquant 15 Fig 4a: Isoquant when inputs are perfect substitutes Fig 4b: Isoquant when inputs are perfect complements
  • 16. 3.2. Marginal Rate of Technical Substitution (MRTS) 16 MRTS can be defined using following equation MRTS = - . It is possible to relate MRTS with Marginal Product by using following equation MRTS = - .=
  • 17. 3.3. Isocost Curve 17 Fig 5: Graphical Representation of Isocost
  • 18. 3.3. Isocost Curve 18 Fig 6: Shift of Isocost Curve
  • 19. 3.4. Output Maximization 19 Fig 7: Ouput Maximization for a given level of Cost
  • 20. 3.5. Expansion Path 20 Fig 8: Graphical representation of Expansion Path
  • 21. 3.6. Returns to Scale 21 Consider a production function as following form Q = f (L,K) Now if the input will change the variation of out can be represented as zQ = f (cL,cK) Here, c & z are the proportionate change of input and output Now, If z>c, Increasing Returns to Scale If z<c, Decreasing Returns to Scale If z=c, Constant Returns to Scale
  • 22. 3.7. Economies of Scope (SC) 22 If Joint production cost of two product is C(X,Y) and C(X) & C(Y) are the individual production cost of product X & Y the economies of scope will exist if C(X,Y) < C(X) + C(Y) The Degree to which SC exist is SC= . Diseconomies of scope will exist if C(X,Y) > C(X) + C(Y)
  • 23. 3.8. Long-run Average and Marginal Cost Curve 23 Fig 9a: Long-run Average and Marginal Cost Curve
  • 24. 3.9. Long-run Average and Marginal Cost Curve 24 Fig 9b: Long-run Average Cost as the Planning Horizon
  • 25. 4. Cost Estimation Technique 25 If we consider a Total Cost Function as following TC = . Average Total Cost can be calculated in this way ATC = . Marginal Cost can be calculated in this way MC = .
  • 26. 5. Conclusion 26  Analysis of production and cost is very important for an organization.  A good manager will concentrate on technical and economic efficiency.  Study of production and cost will help a manager to take decision for maximizing organization profit.  At last it can be concluded in this way that, study and improvement of our knowledge about discussed topics help us to fulfill our presentation objectives.