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9708 · 11.4

Characteristics of countries at different levels of development — practice questions

Practice and worked examples for 9708 Characteristics of countries at different levels of development. Short previews only — attempt the full question in MarkScheme against the official scheme.

Worked example 1

Country C (MIC): GDP per capita $8 000, Gini 0.48, 45% employment in services, 35% in manufacturing, 20% in agriculture. Country D (HIC): GDP per capita $42 000, Gini 0.32, 78% services, 19% manufacturing, 3% agriculture.

Compare their characteristics and explain what structural change Country C would need to reach HIC status. [10 marks]

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Comparison:

IndicatorCountry C (MIC)Country D (HIC)
GDP per capita$8 000 - middle income$42 000 — high income
---------
Gini0.48 — more unequal0.32 — more equal
Primary sector20% — still significant3% — minimal
Secondary35% — industrial base19% — high-value manufacturing
Tertiary45% — growing78% — dominant

MIC features of C: Dual economy — substantial agriculture (20%) alongside manufacturing (35%). Higher inequality (Gini 0.48) may limit human capital investment for poorest. Services not yet dominant.

HIC features of D: Service-dominated (78%) — finance, tech, healthcare. Low agriculture share. Lower inequality supports social cohesion and demand.

Structural change needed for C:

  1. Shift labour from agriculture to higher-productivity services — not just manufacturing (avoid middle-income trap).
  2. Upgrade manufacturing to high-value added (technology, engineering) before wages erode cost advantage.
  3. Reduce inequality — education access, progressive tax — Gini 0.48 may constrain domestic demand and social stability.
  4. Invest in human capital and institutions — raises productivity per worker (LRAS shift).
  5. Manage urbanisation — MICs often face rapid city growth, informal sector expansion.

Judgement: C must move beyond labour-intensive manufacturing toward knowledge-intensive services while addressing inequality — simple GDP growth insufficient without structural transformation.

Worked example 2

The table below shows the cumulative share of income held by quintiles of the population in the nation of Devland.

Cumulative % of PopulationCumulative % of Income
0%0%
------
20%5%
40%15%
60%30%
80%50%
100%100%

Using this data: a) Calculate the approximate area under the Lorenz curve (Area B). b) Calculate the Gini coefficient for Devland. c) Comment on the level of inequality in Devland. [8 marks]

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a) Calculate the area under the Lorenz curve (Area B)

We can approximate Area B by summing the areas of the five trapezoids formed by the data points. The width of each trapezoid (quintile) is 0.2.

  • Area of Trapezoid 1 (0-20%): 0.5 * (0.00 + 0.05) * 0.2 = 0.005
  • Area of Trapezoid 2 (20-40%): 0.5 * (0.05 + 0.15) * 0.2 = 0.020
  • Area of Trapezoid 3 (40-60%): 0.5 * (0.15 + 0.30) * 0.2 = 0.045
  • Area of Trapezoid 4 (60-80%): 0.5 * (0.30 + 0.50) * 0.2 = 0.080
  • Area of Trapezoid 5 (80-100%): 0.5 * (0.50 + 1.00) * 0.2 = 0.150

Total Area B = 0.005 + 0.020 + 0.045 + 0.080 + 0.150 = 0.300

b) Calculate the Gini coefficient

The Gini coefficient is calculated as Area A / (Area A + Area B).

  1. Find Area A: The total area under the line of perfect equality (Area A + Area B) is always 0.5. Area A = 0.5 - Area B Area A = 0.5 - 0.300 = 0.200
  2. Calculate Gini Coefficient: Gini = Area A / 0.5 Gini = 0.200 / 0.5 = 0.40

c) Comment on the level of inequality

A Gini coefficient of 0.40 indicates a significant degree of income inequality. This level is often characteristic of a Middle-Income Country (MIC). During the transition from a low-income to a middle-income economy, rapid industrialisation and urbanisation can lead to widening income gaps between rural and urban areas, and between skilled and unskilled labour, as suggested by the Kuznets curve hypothesis. While some HICs may have similar Gini values, it is generally higher than the average for developed European nations (often 0.30-0.35) and reflects a distribution that is neither perfectly equal nor extremely unequal.