CA Foundation · Quantitative Aptitude · Index Numbers
Which statement correctly describes the effect of choosing an unsuitable base year for an index number?
An unsuitable base year distorts the index. The base period should be normal, so if it was a year of famine or boom, every later comparison is exaggerated or understated. Different base years do not give identical series, and the unit test is unrelated.
- AIt has no effect, because all base years give the same index series
- BIf the base year was abnormal, such as one of famine or boom, the index will give a distorted picture of changesCorrect
- CIt makes the index violate the unit test by changing the units of prices
- DIt makes the index always equal to 100 in later years
Explanation
The base year should be a normal year. If it is abnormal, for example prices unusually high or low, all later comparisons are distorted. Different base years do give different index values, and the unit test is about units of measurement, not the base year.
Did you get it right without looking?
One question tells you little. A timed set on Index Numbers shows your real accuracy, how long you take and where you lose marks.
More Index Numbers questions
- An index number in year 2023 is 145 with base year 2020. In year 2024, the index becomes 160. What is the rate of change in the index from 2…
- A Laspeyres price index for a group of items is 120. Using the same data, the Paasche price index is 100. Which statement about the source o…
- Which statement about Fisher's ideal index number is correct?
- Which one of the following is a problem in the construction of an index number, as opposed to a mere misuse of a finished index?
- For two commodities, the data are: A: p0 = 10, q0 = 5, p1 = 12, q1 = 6; B: p0 = 20, q0 = 10, p1 = 25, q1 = 8. What is the Paasche price inde…
- A cost of living index (base 2010 = 100) is 400 in 2024 for a city. A clerk earned ₹15,000 in 2010 and now earns ₹50,000. By what amount, in…