Scarcity is the fundamental economic problem: limited resources (land, labour, capital, entrepreneurship) must satisfy unlimited human wants. Because resources are scarce, societies must decide how to allocate them efficiently.
| Aspect | Positive statement | Normative statement |
|---|---|---|
| Definition | Describes what *is*; can be tested and proved false. | Prescribes what *ought to be*; involves value judgments. |
| Example | “A rise in the price of wheat reduces the quantity demanded.” | “The government should keep wheat prices low to protect consumers.” |
Ceteris paribus (“all else equal”) is used to isolate the effect of one variable while holding others constant. Economic models are simplified representations that help us understand complex real‑world behaviour; assumptions are made explicit so their impact can be evaluated.
Example: In a smartphone factory, land is the factory site, labour is the assembly line workers, capital includes the robots and tools, and the entrepreneur coordinates the process and bears the risk.
| Economic system | How resources are allocated |
|---|---|
| Market (price) economy | Decisions made by households and firms through the price mechanism; supply and demand determine quantities and prices. |
| Planned (command) economy | Central authority (government) decides what, how and for whom to produce; resources are allocated by directives. |
| Mixed economy | Both market forces and government intervention influence allocation; e.g., private firms operate alongside publicly provided services. |
Case study (health‑care): The UK National Health Service (NHS) is largely publicly funded and provided (planned element), whereas the United States relies heavily on private insurers and providers (market element). Both systems aim to meet the “for whom” question but use different allocation mechanisms.
When a given set of resources can produce either Good A or Good B, the opportunity cost of one unit of A is the amount of B that could have been produced with those same resources.
Formula (unit‑consistent):
$$\text{Opportunity Cost of 1 A} = \frac{\text{Maximum output of B}}{\text{Maximum output of A}} \;\; \text{(units of B per unit of A)}$$Note: Numerator and denominator must refer to the same time‑period and the same resource bundle.
The island has 1,000 labour‑hours per week. Each hour can be used either for fishing or for coconut production.
Let \(L_F\) be labour‑hours used for fishing and \(L_C\) for coconuts. The capacity constraint is:
$$L_F + L_C = 1{,}000 \quad (\text{labour‑hours})$$If the island allocates 600 h to fishing and 400 h to coconuts:
$$\text{Fish} = 600 \times 5 = 3{,}000 \text{ units}$$ $$\text{Coconuts} = 400 \times 3 = 1{,}200 \text{ units}$$The marginal opportunity cost of producing one additional coconut is:
$$\text{OC}_{\text{coconut}} = \frac{5\ \text{fish per hour}}{3\ \text{coconuts per hour}} = \frac{5}{3}\ \text{fish} \approx 1.67\ \text{fish}$$Thus each extra coconut costs the island about 1.67 fish that could have been caught with the same hour of labour.
It is also useful to ask who decides – the market (price mechanism) or a central planner (government). These questions apply at three levels of the economy:
| Production choice | Units of Good X | Units of Good Y | Opportunity cost of 1 X (Y) | Opportunity cost of 1 Y (X) |
|---|---|---|---|---|
| All resources to X | 150 | 0 | – | 0 X per Y |
| All resources to Y | 0 | 300 | 0 Y per X | – |
| Mixed production | 90 | 180 | 2 Y per X | 0.5 X per Y |
Scarcity forces every society to make choices at the margin. Each choice entails an opportunity cost – the value of the next best alternative that must be given up. By applying marginal analysis, students can answer the fundamental resource‑allocation questions (what, how, for whom) and understand who makes those decisions (market versus planner). Mastery of these concepts provides the analytical base for later topics such as the Production Possibility Curve, classification of goods, and the broader economic methodology used throughout the Cambridge IGCSE/A‑Level syllabus.
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