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BANKERS TUTORIAL · RBI · STUDY ARTICLE

Price-index weights: contribution and household experience

A weighted price index combines component movements according to specified expenditure weights. Large price changes in a small component can matter less to the aggregate than modest changes in a heavily weighted component.

01 / 03Learn with a clear direction

3 min read Original learning material · Prepared 14 Oct 2026

This Bankers Tutorial article is independent educational material. Examples are illustrative, and changing rules or examination requirements should be checked at the official source.

01 / UNDERSTANDING

Understand the idea

Discuss why two households can accurately report different cost pressures even while using the same published price data. Different spending priorities can produce different experienced cost changes from the same prices. Contrast this with the error of treating an individual spending basket as the official aggregate basket. In a practical demonstration, distinguish basket inflation from household experience. Ask the reader to name the controlling fact and explain what additional information would be needed in a different situation, rather than only repeating terminology.

02 / UNDERSTANDING

The concept in context

A weighted price index combines component movements according to specified expenditure weights. Large price changes in a small component can matter less to the aggregate than modest changes in a heavily weighted component. For a simplified fixed-weight calculation, multiply each component’s percentage change by its weight and add the contributions.

An individual household’s spending weights can differ from the published basket, so personal cost changes need not equal measured aggregate inflation. A useful study check is to check weights sum to the defined whole, then distinguish basket inflation from household experience. Explain why the method fits the stated facts before applying it to a changed situation.

03 / UNDERSTANDING

A worked learning case

A simplified basket assigns 60% weight to food and 40% to services. Food prices rise 5% and services prices rise 10%. Their weighted contributions are 3 and 4 percentage points, giving a 7% basket increase under the stated fixed-weight assumptions. A household spending differently would generally experience a different weighted change.

ORIGINAL EDUCATIONAL PRACTICE

Try it before you check.

Which component contributes more to the illustrative basket increase?

Show the answer and reasoning

Services, contributing 4 percentage points.

Food contributes 0.60 times 5%, equal to 3 percentage points. Services contribute 0.40 times 10%, equal to 4 percentage points. Their sum is 7%. Services contribute more despite their smaller weight because their price increase is twice as large. This is an explicitly simplified fixed-weight illustration.

Two traps to watch for.

  • Comparing price changes while ignoring component weights.
  • Treating an individual spending basket as the official aggregate basket.

YOUR TOPIC-SPECIFIC LEARNING MAP

Turn understanding into practice

  1. Check weights sum to the defined whole.

  2. Calculate each component’s weighted contribution.

  3. Distinguish basket inflation from household experience.

Explain the idea, apply it to a new situation, then check what changed in your reasoning.

BANKERS TUTORIAL · SOURCE NOTES

Keep the source alongside your notes.

Official links provide subject context and authoritative reference material. This guide’s explanation, scenario and question are original Bankers Tutorial learning content.

  1. ncert.nic.in https://ncert.nic.in/textbook.php?leec1=ps-6
  2. www.rbi.org.in https://www.rbi.org.in/scripts/DataDefinition.aspx

For RBI preparation, check the current official notice before relying on changing dates, rules or examination requirements.

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