Workers are the people who give their time and effort to produce goods and services. They decide how many hours to work, which job to take, and whether to accept a job offer. Think of a worker as a “time‑budget manager” who balances income against leisure.
The wage a worker receives is the price of their labor. In a simple model:
\$w = \frac{P}{L}\$
Where w is the wage rate, P is the price of the output produced, and L is the amount of labor supplied.
Workers compare the marginal benefit of an extra hour of work (the extra wage) with the marginal cost (the enjoyment of leisure). When they are equal, the worker is at the optimal point.
👩⚖️ The NMW sets a floor for wages. If the market would naturally pay less than the NMW, the government steps in to raise wages to the minimum level.
Suppose a bakery pays £8 per hour, but the NMW is £9. The bakery must now pay £9, even if the market would have settled at £8.
What happens?
1️⃣ Define key terms clearly. Use simple language: e.g., minimum wage = the lowest wage the government allows.
2️⃣ Use diagrams. Even a quick sketch of a labor supply curve with a horizontal line for the NMW helps.
3️⃣ Explain both sides. Show how workers benefit and how employers might respond.
4️⃣ Give a real‑world example. Mention a country’s recent NMW change (e.g., UK 2024).
5️⃣ Use bullet points for clarity. Keep sentences short and to the point.
| Scenario | Worker Outcome | Employer Outcome |
|---|---|---|
| Wage < NMW | Higher income, more motivation | Higher labor cost, may hire less or raise prices |
| Wage = NMW | Stable income, may accept job | No change in cost, normal hiring |
| Wage > NMW | Higher income, may seek better jobs | Higher labor cost, may invest in automation |