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This chapter examines how income and wealth are distributed and why the distribution matters. It distinguishes income from wealth and sets out the causes of inequality, the measurement of inequality using the Lorenz curve and Gini coefficient, the difference between absolute and relative poverty, and the policies governments use to redistribute income and reduce poverty - together with their effects on incentives.
4 sections~17 min reading time4 competenciesLevel Standard 2 · Advanced 2
basic level
AS-Level requires the income-wealth distinction, the causes of inequality, and absolute versus relative poverty.
higher level
The full A-Level adds the Lorenz curve and Gini coefficient and a critical evaluation of redistributive policy and the equity-efficiency trade-off.
Reading depth: In depth
Text size: Standard
A retired person owns a house worth 400,000 pounds and shares worth 50,000 pounds, and receives a pension of 15,000 pounds a year. Identify their income and their wealth.
Income is the flow received over time: the pension of 15,000 pounds per year.
Wealth is the stock of assets owned: the house (400,000) plus the shares (50,000), giving 450,000 pounds of wealth.
This person is wealth-rich but relatively income-poor, illustrating why the two measures can diverge and why both are needed to describe living standards.
Result: Their income is 15,000 pounds a year (a flow); their wealth is 450,000 pounds (a stock) - a clear case of high wealth with modest income.
Typical mistakes
Active revision
Distinguish between income and wealth, and explain two reasons why the distribution of wealth is more unequal than the distribution of income.
Active recall
Recall the key points — then reveal.
Sources: GCE AS and A level subject content for economics (Department for Education) · AQA A-level Economics 7136 specification (AQA)
The Lorenz curve and the Gini coefficient
The Gini coefficient
A is the area between the line of equality and the Lorenz curve; A + B is the whole area beneath the line of equality. Gini ranges from 0 (perfect equality) to 1 (perfect inequality).
Comparing two Lorenz curves
In a country, the poorest 50% of the population receive 25% of total income, and the Gini coefficient is 0.33. A new tax-and-benefit reform raises the poorest 50%'s share to 35% and lowers the Gini to 0.26. Interpret the changes.
Initially the poorest half receive only 25% of income (against 50% under perfect equality), so the Lorenz curve sags well below the diagonal - a clearly unequal distribution.
Raising the poorest half's share from 25% to 35% pulls the Lorenz curve UP towards the line of equality: the distribution has become more equal.
The Gini falls from 0.33 to 0.26, confirming reduced inequality: the area between the curve and the diagonal has shrunk. The reform has redistributed income towards the poorest.
Result: The reform pulls the Lorenz curve towards the diagonal and cuts the Gini from 0.33 to 0.26, showing a fall in income inequality.
Typical mistakes
Active revision
Country A has a Gini coefficient of 0.28 before taxes and benefits and 0.24 after them; country B has 0.42 and 0.38. Interpret these figures and comment on which government redistributes more.
Active recall
Recall the key points — then reveal.
Sources: GCE AS and A level subject content for economics (Department for Education) · AQA A-level Economics 7136 specification (AQA)
The relative poverty line (UK/EU convention)
Households with income below 60% of the median are counted as being in relative poverty. Because it is relative to the median, it measures inequality at the bottom and need not fall with growth.
In a country the median household income is 30,000 pounds a year. Using the 60%-of-median convention, find the relative poverty line, and state whether a household on 16,000 pounds is in relative poverty.
Relative poverty line = 0.60 x 30,000 = 18,000 pounds a year.
The household's income of 16,000 pounds is below the 18,000-pound threshold.
The household is in relative poverty. If general prosperity rose and the median climbed to 40,000, the line would rise to 24,000 - so the same household could remain in relative poverty even if its own income rose, unless it rose faster than the median.
Result: The relative poverty line is 18,000 pounds; the household on 16,000 pounds is in relative poverty, and the line itself rises with the median.
Typical mistakes
Active revision
Explain why economic growth may reduce absolute poverty but leave relative poverty unchanged.
Active recall
Recall the key points — then reveal.
Sources: GCE AS and A level subject content for economics (Department for Education) · AQA A-level Economics 7136 specification (AQA)
Redistributing income shifts the Lorenz curve towards equality
A worker earning an extra 100 pounds pays 20 pounds more income tax and 12 pounds more National Insurance, and loses 55 pounds of means-tested benefits. Find the effective marginal deduction rate and explain the incentive problem.
From the extra 100 pounds the worker loses 20 (tax) + 12 (National Insurance) + 55 (withdrawn benefits) = 87 pounds.
The effective marginal deduction rate is 87/100 = 87%: the worker keeps just 13 pounds of every extra 100 earned.
Because they keep so little of any extra earnings, the incentive to work more or take a better-paid job is weak - the poverty trap. Tapering benefit withdrawal more gently would lower this rate and improve incentives, though at greater fiscal cost.
Result: The effective marginal deduction rate is 87%, illustrating the poverty trap: high benefit withdrawal plus tax can leave the low-paid keeping very little of extra earnings.
Typical mistakes
Active revision
Evaluate the use of progressive taxation and cash benefits to reduce income inequality in a modern economy.
Active recall
Recall the key points — then reveal.
Sources: GCE AS and A level subject content for economics (Department for Education) · AQA A-level Economics 7136 specification (AQA)
References & sources
Department for Education