Laspeyres Price Index Formula:
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The Laspeyres Price Index is a method for measuring price changes over time using a fixed basket of goods and services from a base period. It compares the cost of purchasing the same basket of goods at current prices versus base period prices.
The calculator uses the Laspeyres Price Index formula:
Where:
Explanation: The index measures how much more expensive the base period basket of goods would be at current prices.
Details: The Laspeyres Price Index is widely used in economics for measuring inflation, cost of living adjustments, and economic policy analysis. It helps track changes in purchasing power over time.
Tips: Enter current prices and base period quantities for each item, along with the total base value. All values must be positive numbers. The calculator will compute the price index as a percentage.
Q1: What is the difference between Laspeyres and Paasche index?
A: Laspeyres uses base period quantities, while Paasche uses current period quantities. Laspeyres tends to overstate inflation, while Paasche tends to understate it.
Q2: What does an index value of 120 mean?
A: An index of 120 indicates that the basket of goods costs 20% more than it did in the base period, representing 20% inflation.
Q3: Why use base period quantities?
A: Using fixed base period quantities isolates pure price changes from quantity changes, making it easier to measure inflation.
Q4: What are the limitations of Laspeyres index?
A: It doesn't account for substitution effects - consumers may switch to cheaper alternatives when prices change, which the fixed basket doesn't reflect.
Q5: How is the base period chosen?
A: The base period is typically a normal economic period without unusual price fluctuations, often updated periodically to reflect changing consumption patterns.