Which of the following statements about Laspeyres and Paasche indices is correct? MCQ with Answer and Explanation

Which of the following statements about Laspeyres and Paasche indices is correct?
A. Fisher's index is the geometric mean of Laspeyres and Paasche.
B. Laspeyres uses current period quantities, Paasche uses base period quantities.
C. Paasche index satisfies the time reversal test.
D. Laspeyres index tends to understate price increase, Paasche overstates.
Answer: Option A
Solution (By JKSSB Mock Tests)
Fisher = √(L×P). L uses base quantities, P uses current quantities. L overstates, P understates. Neither L nor P satisfies time reversal.

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Practice More Statistics Questions

Question #1
In the theory of attributes, the total number of ultimate class frequencies for 'n' attributes is:
A. 2^n
B. n!
C. 3^n
D. n^2

Correct Answer: Option A


Explanation:
For n attributes, each can be either present or absent, resulting in 2^n ultimate class frequencies.

This question belongs to: Accountancy and Statistics Statistics
Question #2
Age-Specific Fertility Rate for 30-34 years is 100 per 1,000 women. This implies that:
A. This age group contributes 100 to the TFR
B. Women in this group have 100 children on average
C. For every 1,000 women aged 30-34, there are 100 live births in a year
D. 10% of women in this age group give birth annually

Correct Answer: Option C


Explanation:
ASFR = (Births to women in age group / Women in age group) × 1,000. An ASFR of 100 means 100 annual births per 1,000 women aged 30-34, reflecting age-specific fertility behavior.

This question belongs to: Accountancy and Statistics Statistics
Question #3
Data consistency in the theory of attributes requires that:
A. Ultimate class frequencies must be positive or zero
B. No class frequency can be negative
C. Both A and C
D. All class frequencies must equal N

Correct Answer: Option C


Explanation:
For data to be consistent, no ultimate (or any) class frequency can be less than zero.

This question belongs to: Accountancy and Statistics Statistics