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Unit-10: Isoquant Curve



              •  Understand the Production Equilibrium.                                              Notes

              •  Know the Principle of Substitution.


            Introduction

            An Iso-cost line is a line which represents those various combinations whose costs are equal. In other
            words, this line represents various combinations of two factors which can be obtained by a firm on
            equal cost. Like various Isoquant curves, there are various iso-cost lines which represent various level
            of production.



            10.1  What is an Isoquant Curve?
            In the unit of Production Function and Principle of Production, we have already studied regarding a
            firm that it increases its production by using more variable factors or using all factors. In this unit, we
            would study about that firm which increases its production by using those two variable factors which
            are substitutes of each other. To get this, one production function is added with two variable factors.
            Suppose that these factors are labour and capital. The production function of firm can be  represented
            like—

                                                Y = f (K, L)
                                (Here Y = Production; K = Capital and L = Labour)

            The variable factors are substitutable and the decreasing return to a factor law amplifies on each factors.
            In this functional function, Y is a dependent variable and L and K are independent elements. So if we
            draw relation between all three elements (Labour, Capital and Production) then this type of drawing
            can only be obtained by three dimensional drawing, which is very complex. To draw this image it is
            easier to suppose production Y as stable element. Then this functional relation states that how stable
            level of production is created by using the combinations of two variable factors–capital and labour.
            The Isoquant curve is called the geometric representation of this functional relation. The Isoquant
            Curve is a technical relation showing how inputs are converted into outputs. It is also an efficiency
            relation showing the maximum amount of output with a given amount of inputs. In other words,
            if the quantity of factors and prices are given then it represents the minimization of cost or the
            combination of factors in its optimum level.
            Isoquant or Isoproduct has been derived from two words, Iso = Equal and Quant = Quantity or Product
            = Output. So it means equal quantity or equal production. To produce a product, factors are required.
            These factors can be substituted to each other. For example, production of 100 watches can be produced
            by using 90 units of capital and 10 units of labour. So the production of 100 watches can also be made by
            using other combinations of labour and capital like 60 units of capital and 20 units of labour or 40 units of
            capital and 30 units of labour. If the combinations of two factors are represented into a curve to produce
            an equal amount, then this type of curve is called Isoquant or Iso-product curve. Isoquant curve is that
            curve which shows the different possible combinations of two factor inputs yielding the same amount
            of output. The Isoquant curves can also be called equal product curve or iso-product curve or marginal
            curve. The Isoquant curve is called marginal curve because it amplifies the marginal curve analysis of
            theory of consumption to theory of production.
            According to  Ferguson, “An Isoquant is a curve showing all  possible combinations of  inputs
            physically capable of producing a given level of output.”
            In the words  of  Peterson, “An Isoquant curve may be defined as a curve showing the possible
            combinations of two variable factors that can be used to produce the same total output.”




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