Returns to Scale

Work in progress. This note is still being written and incomplete.

It refers to how output changes when the quantities of all inputs are changed.

There are three types:

  1. Constant Returns to Scale
  2. Increasing Returns to Scale
  3. Decreasing Returns to Scale

Constant Returns to Scale

Output increases in the same proportion as all inputs.

For example:

Inputs×2→Output×2Inputs \times 2 \rightarrow Output \times 2

Increasing Returns to Scale

Output increases by a greater proportion than the increase in all inputs.

For example:

Inputs×2→Output×3Inputs \times 2 \rightarrow Output \times 3

Decreasing Returns to Scale

Output increases by a smaller proportion than the increase in all inputs.

For example:

Inputs×2→Output×1.5Inputs \times 2 \rightarrow Output \times 1.5

Diminishing Marginal Returns vs Returns to Scale

Diminishing Marginal Returns

  • Short-run concept.
  • At least one input is fixed.
  • More of one variable input is added.
  • Marginal product eventually decreases.

Returns to Scale Characteristics

  • Long-run concept.
  • All inputs are variable.
  • All inputs are changed together.
  • Measures the response of output to proportional changes in all inputs.
Written by September 26, 2026 1 min read
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