EASY
Earn 100

Explain the problems in Construction of Index numbers

Important Questions on Index Numbers

MEDIUM
The value of the base time period serves as a standard point of comparison:
EASY
If Laspeyre’s index number is 110 and Fisher’s ideal index number is 109. Then Paasche’s Index number is
EASY
Fisher’s ideal index does not satisfy ______ test
MEDIUM

The weighted aggregative price index numbers for 2001 with 2000 as the base year using Marshal - Edgeworth Index Number is:

Commodity Price (in) Quantities
  2000 2001 2000 2001
A 10 12 20 22
B 8 8 16 18
C 5 6 10 11
D 4 4 7 8
MEDIUM

The weighted aggregative price index hymbers for 2001 with 2000 as the base year using Fisher's Index Number is

Commodity Price (in) Quantities
  2000 2001 2000 2001
A 10 12 20 22
B 8 8 16 18
C 5 6 10 11
D 4 4 7 8
MEDIUM

The weighted aggregative price index numbers for 2001 with 2000 as the base year using Paasche's Index Number is: 

Commodity Price (in) Quantities
  2000 2001 2000 2001
A 10 12 20 22
B 8 8 16 18
C 5 6 10 11
D 4 4 7 8
EASY
Fisher's ideal formula does not satisfy test______.
EASY
In simple aggregate method, the aggregate price of all items in the given year is expressed as percentage of the same in the
EASY
List the methods of construction of index numbers and explain Paasche's method.
EASY
The Dorbish-Bowley’s price index is the
EASY
The index that satisfies factor reversal test is
EASY
The condition for the time reversal test to hold good with usual notation is
EASY
List the methods of construction of index numbers and state Laspeyre's method.
EASY
The geometric mean of Laspeyre’s and Paasche’s price indices is also known as
MEDIUM

Deduce the index number by using weighted average of price relative method where the price per unit of the commodities for the current year and base year 2015 is as follows.

Commodities Price per unit for the current year Price per unit for the year 2015 Weights
A 25 20 20
B 33 30 15
C 42 35 8
D 30 25 12

 

EASY

Construct Marshall–Edgeworth price index number for the following data taking 2016 as base year

Commodity Year 2016 Year 2017
Price Quantity Price Quantity
A 6 42500 3 23100
B 4.2 13680 5.3 12450
C 5 36320 7 23065
D 2.7 23140 10 80400
E 4 15700 8 11600

 

EASY

Construct Marshall–Edgeworth price index number for the following data taking 2016 as base year

Commodity Year 2016 Year 2017
Price Quantity Price Quantity
A 4 58500 6 62000
B 3.5 15630 5.5 13050
C 3 26230 5 25000
D 2.5 11360 4 10000
E 2 30000 3 31500

 

EASY
Define index numbers According to spiegal and List the methods of construction of index numbers.
EASY
Define index numbers according to Spiegal and then Explain the problems in Construction of Index numbers
EASY
List the methods of construction of index numbers.