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Production Function & cost elasticity Maruti Suzuki

Creator - Akhilendra Tiwari
MDI gurgaon

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Production Function & cost elasticity Maruti Suzuki

  1. 1. Economics Project- Production & Cost Analysis Automotive Industry - Maruti Suzuki Ltd Group No 4 : Akhilendra Tiwari (EM01) Deepesh Pandey (NMP65)
  2. 2. Production What is production?  Production is the process that transforms inputs into output.  Production is the process by which the resources (input) are transformed into a different and more useful commodity. Various inputs are combined in different quantities to produce various levels of output.
  3. 3. A production function refers to the functional relationship, under the given technology, between physical rates of input and output of a firm, per unit of time. Q = f ( a, b, c…..n T) ; Q = f ( K, L) Short run: Short run refers to a period of time in which supply of certain factor inputs is fixed or inelastic. Long run: Long run refers to a period of time in which the supply of all the inputs is elastic, but not enough to permit a change in technology. Very long period: Very long period refers to a period of time in which along with all other factor inputs, the technology of production can also be changed. Production Function
  4. 4. Key Terms in Production Analysis Total product (TP): The total amount of output resulting from a given production function Average product(AP): Total product per unit of given input factor. Marginal product(MP): The change in total product per unit change in given input factor.
  5. 5. Managerial Use of Production Function Least-Cost- Factors combination Breakeven Qty Economics of Scale Optimum level of output Programming technique in production planning- Returns to scale
  6. 6. Short run Analysis Law of diminishing marginal returns • As more and more units of a variable factor input are employed, all other input quantities held constant, the total output may initially increase at an increasing rate and then at a constant rate but it will eventually increase at diminishing rates. • During short period, under the given state of technology and other conditions remaining unchanged, with the given fixed factors, when the units of a variable factor are increased in the production function in order to increase the TP, the TP initially may rise at an increasing rate and after a point it tends to increase at a decreasing rate because the MP of the variable factor in the beginning may tend to rise but eventually tend to diminish.
  7. 7. Three stages of production Stage I: Increasing Returns TP increases at increasing rate, indicated by increasing MP. There is intermediary constant stage between stage I & stage II. TP increases at a constant rate indicated by constant MP Stage II: Diminishing Returns TP continues to increase but at diminishing rates, indicated by declining MP Stage III: Negative Returns TP begins to decline, indicated by negative MP
  8. 8. Production function with Two Variables This may be taken either as a short run or a long run analysis of production process. Long run analysis : The firm uses only two inputs and both of them are variable. Short run analysis : The firm uses more than two inputs but only two of them are variable and others are fixed. Isoquants : An Isoquant is a curve representing various combinations of two variable inputs that produce same amount of output. This is also known as Iso-Product curve, Equal-Product curve or Production Indifference curve.
  9. 9. Properties of Isoquants • Downward sloping (negatively inclined) • Convex to origin (MRTS) • Higher Isoquant represents larger output • No two Isoquants intersect Types of Isoquants • Smooth, convex isoquants – Continuous substitutability over a certain range between the input factors • Linear isoquants- Perfect substitutability between factors of production • Input-Output isoquants Strict complimentarily / zero substitutability between input factors (fixed factor – proportion isoquants) Linear Isoquant Input Output Isoquant Smooth Isoquant
  10. 10. Marginal Rate of Technical Substitution MRTS is the number of units of an input factor ( ex: K ) that a producer is willing to sacrifice for an additional unit of another input factor (ex: L) , so as to maintain the same level of output. (i.e. to remain on the same isoquant.) On a convex isoquant the MRTS decreases along the isoquant and can become zero. A zero MRTS determines the minimum quantity of an input which must be used to produce a given output. Beyond this point an additional employment of one input will necessitate employing additional units of other input. A ridge line is the locus of points of isoquants where MP of input is zero.
  11. 11. • Input Prices & Isocost Line • Optimal Factor Combination • Production of given output at given cost • Production of max. output with the given level of cost • Changes in firm’s resources & output:Expansion path • Changes in factor prices and choice of technique • MPL/ MPk = -(w/r)= MRTS At this point on the graph the slopes of the isoquant and the isocost line are the same. Therefore in order to minimize the cost of producing the desired level of output, a firm should utilize the combination of inputs such that the MRTS is equal to the ratio of input prices. This is referred to as the cost-minimizing input rule.
  12. 12. Law of Return to Scale The percentage increase in output when all inputs vary in the same proportion is known as returns to scale. It obviously relates to greater use of inputs maintaining the same technique of production. Three Situations of Returns To Scale Increasing Returns to Scale – Output increases by a greater proportion than the increase in input. Constant Returns to Scale – Output increases in same proportion as increase in inputs. Decreasing Returns to Scale – Output increases in a lesser proportion than the increase in input.
  13. 13. Glance at Automobile Industry
  14. 14. Overview Maruti Suzuki Ltd
  15. 15. Fixed & Variable Cost Trend
  16. 16. Trend Line AVC,AFC,ATC
  17. 17. Breakeven Analysis Breakeven Qty Breakeven Point TC=TR
  18. 18. Elasticity Cost Elasticity

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