The primary objective of any business firm is to maximize profit. And, a producer is said to be in equilibrium when he attains maximum profit from limited outlay or limited output.
A producer may find out his equilibrium condition by the help of
isoquant map and a family of isocost line.
An isoquant represents various combinations of two factor-inputs
which yield same level of output to the producer while an isoquant map is a set
of different isoquants, all of which represents unique level of output.
On the other hand, an isocost is a line formed by combining points which represents various combinations of two factor-inputs, given the prices of inputs and the total outlay available to the producer. And, a family of isocost is a set of isocost lines which shows various combinations of inputs at different level of outlay.
Optional Choice of Inputs
Least Cost Combination: Minimization of Cost for Given Level of Output
Sometimes, the producer may have a particular level of output in
mind, for example, constructing a building, making a dress, or producing X amount
of certain commodity, etc.
To produce this given level of output the producer will have to
choose the combination of factor-inputs in such a way that his cost of product
is as less as possible so that his profit is maximized. Thus, a producer will try
to produce given level of output with least cost combination.
The concept is explained by the help of an isoquant and a family
of isocost in the following diagram.
Figure: minimizing cost for a constant level of
output
Let us suppose that an entrepreneur decided to produce 500 units of a commodity. His desired level of output can be obtained by employing any combination of labor and capital that the isoquant (Iq) pass through.In the figure, we have only one isoquant which denotes that the level of output is fixed, i.e. 500 units. On the other hand, there are three isocost lines (AB, A’B’ and A”B”) which indicates different level of outlay (cost).
Since the isoquant (Iq) pass through points such as C, D and E,
the producer can attain his desired level of output by employing any of the
combinations of labor and capital that lie at these points. However, C and D
being situated on the higher isocost line will be ignored by the producer as he
will require higher level of outlay to purchase these combinations.
On the other hand, the producer won’t be able to choose any
combinations from the isocost line AB because no combination of labor and
capital lying on that line will be able to produce 500 units of output.
Hence, the producer will be in equilibrium where the isocost line is tangent to the isoquant, i.e. at point E. In this situation, the slope of isoquant is equal to the slope of isocost line.
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