Skip to content
Question 20 of 25

Q.Define Lorenz Curve. When is it used?

Andhra Pradesh BieapBIEAP AP Intermediate (2nd Year) Commerce Board 2023Subjective· 5mImportance★★★★★
80% · 20/25 Questions
🔒 Locked · start free trial →

You're viewing a preview — the full solution, concept, methods & PYQ mapping are locked.

Start your 14-day free trial to unlock the full solution →

The Lorenz Curve plots cumulative percentage of population against cumulative percentage of income/wealth. The diagonal shows perfect equality; the more the curve bulges below it, the greater the inequality. It is used to measure and compare inequality in distribution.

This 5-mark question in AP Intermediate 2nd year Economics belongs to the economic statistics / measures of dispersion theme, treated in line with the NCERT/CBSE curriculum.

Definition. The Lorenz Curve, developed by the American economist Max O. Lorenz, is a graphical method of measuring the dispersion or inequality in a distribution. On the horizontal axis it shows the cumulative percentage of the population (for example, from poorest to richest), and on the vertical axis the cumulative percentage of income or wealth they receive.

The line of equality. A diagonal straight line drawn at 45 degrees represents the line of perfect equality - it shows the situation where, say, 25 percent of the people have 25 percent of the income, 50 percent have 50 percent, and so on.

Interpretation. The actual distribution is plotted as the Lorenz Curve, which always lies below the line of equality (because income is never perfectly equal). The greater the gap, or bulge, between the line of equality and the Lorenz Curve, the greater the degree of inequality. If the curve coincides with the diagonal, there is perfect equality; the farther it moves away, the more unequal the distribution.

When it is used. The Lorenz Curve is used:

  • to measure the inequality in the distribution of income and wealth, …

Unlock everything free for 14 days

  • Full step-by-step solutions
  • Concept-first explanations
  • Methods, shortcuts & mistakes
  • PYQ mapping + timed mock tests

Full access for 14 days. No credit card required.