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Production refers to the transformation of inputs (resources or factors of production) into outputs (goods and services).
A production function shows the technical relationship between inputs (factors of production) and output, under a given technology.
| Q | = | Quantity of output |
| L | = | Labour |
| K | = | Capital |
It shows how much output can be produced from different combinations of labour and capital.
In the short run, the law of variable proportions studies the input–output relationship where only one factor of production is variable while others remain fixed.
Where labor (L) is variable factor and capital (K̅) is fixed factor.
The input and output relationship in the long run is studied under the law of return to scale. It is also known as production function with two variable input.
Where labor (L) and capital (K) are variable factor.
Total Product refers to the total quantity of goods produced using a given quantity of inputs in a specific period.
It increases as more of the variable factor (like labour) is added — but at different rates.
Average Product is the output per unit of the variable factor.
Marginal Product is the additional output produced by employing one more unit of the variable factor.
The Law of Variable Proportions explains how output changes when one input is varied, while others are kept constant.
| Stage | Name | Behavior of TP, AP, MP | Cause |
|---|---|---|---|
| I | Increasing Returns | TP ↑ at increasing rate, MP ↑ | Efficient use of fixed and variable factors |
| II | Diminishing Returns | TP ↑ at decreasing rate, MP ↓ but positive | Optimum stage (rational producer operates here) where scarcity of fixed factor occurs |
| III | Negative Returns | TP ↓, MP becomes negative | Overuse of variable factor |
Returns to scale describe how output changes when all inputs are changed in the same proportion.
Output increases more than proportionately to inputs.
Output increases in the same proportion as inputs.
Output increases less than proportionately to inputs.