Published by Patrick Mutisya · 14 days ago
Every economy faces the fundamental problem of scarcity: resources are limited while human wants are unlimited. This forces societies to make choices about what to produce, how to produce it, and for whom.
The Production Possibility Curve (also called the Production Possibility Frontier, PPF) is a graphical representation that shows the maximum possible output combinations of two goods or services that an economy can achieve when all resources are fully and efficiently employed.
Three types of movement are possible:
| Movement | Location on PPC | Economic Interpretation | Effect on Opportunity Cost |
|---|---|---|---|
| Movement along the curve | From one point on the curve to another | Reallocation of resources between the two goods | Opportunity cost is positive and can be measured |
| Movement inside the curve | Point inside the frontier | Under‑utilisation of resources (unemployment, inefficiency) | No opportunity cost – resources are idle |
| Shift of the curve | Entire curve moves outward or inward | Change in resource quantity, quality or technology | Opportunity cost concept unchanged; the curve’s shape may alter |
When an economy moves from point A to point B on the PPC, it must give up some amount of one good to gain more of the other. This trade‑off is the essence of opportunity cost.
Opportunity cost is the value of the next best alternative foregone when a choice is made. On a PPC it is measured by the slope of the curve at the point of production.
\$\text{Opportunity Cost of Good X} = \frac{\Delta Y}{\Delta X}\$
Because the PPC is usually bowed outwards, the slope becomes steeper as production of Good X increases, indicating that the opportunity cost rises.
Suppose an economy can produce either Cars or Computers. The following data represent points on the PPC:
| Point | Cars (units) | Computers (units) |
|---|---|---|
| A | 0 | 100 |
| B | 20 | 80 |
| C | 40 | 50 |
Moving from A to B increases car production by 20 units but reduces computers by 20 units. The opportunity cost of each additional car in this range is:
\$\text{OC}_{\text{car}} = \frac{20\text{ computers}}{20\text{ cars}} = 1\text{ computer per car}\$
Moving from B to C, car output rises by another 20 units while computers fall by 30 units, giving:
\$\text{OC}_{\text{car}} = \frac{30\text{ computers}}{20\text{ cars}} = 1.5\text{ computers per car}\$
The increase in the ratio demonstrates the principle of increasing opportunity cost.