Friday, August 22, 2014

law of diminishing returns

Production in the Short Run

Short run is a period of time when at least one of the factors of production is fixed. Usually labour is the easiest factor to change. Thus in short run a firm can increase production only by employing more labour because no more land or capital is available. Thus, labour is the variable factor in the short run.
'Short run' for various firms is different. It may be few days for some industries and may be years for some industries.

Production function

It is the equation that expresses the relationship between the quantities of productive factors (such as labour and capital) used and the amount of product obtained. It states the amount of product that can be obtained from every combination of factors, assuming that the most efficient available methods of production are used.
production function
©Principles of economics, Libby Rittenberg

Law of increasing returns

This states that as more units of variable factor are added to a fixed factor, output will first rise more than proportionately. Thus, the firm experiences increasing returns.

Law of diminishing returns

The law states that as more units of a variable factor are added to a fixed factor, there will come a point when output will rise less than proportionately. The firm experiences diminishing returns.
diminishing marginal returns
©Principles of economics, Libby Rittenberg
This graph shows firm's total product curve with the ranges of increasing marginal returns, diminishing marginal returns, and negative marginal returns marked. This firm experiences increasing marginal returns between 0 and 3 units of labor per day, diminishing marginal returns between 3 and 7 units of labor per day, and negative marginal returns beyond the 7th unit of labor.

Marginal product

Marginal product of labour is the change in total output when one more worker is employed.
It can be calculated as
Change in total product
Change in number of workers

Average product

Average product of labour is the total product divided by the number of workers producing it. In other words, output each worker.
Total product
Number of workers

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