If the ratio between laspeyre's index number and paasche's index numbe...
Ratio between Laspeyre's and Paasche's Index Number
The Laspeyre's index number is an index number that measures the change in the cost of a fixed basket of goods over time. The Paasche's index number, on the other hand, measures the change in the cost of a variable basket of goods over time. If the ratio between Laspeyre's and Paasche's index numbers is given, we can find the missing figure using the following formula:
Let L be the Laspeyre's index number and P be the Paasche's index number. The ratio between L and P is given as:
L/P = 28/27
We can use this ratio to find the missing figure.
Finding the Missing Figure
To find the missing figure, we need to know one of the index numbers. Let's assume that the Laspeyre's index number is given as L = 140. Now we can use the ratio to find the Paasche's index number:
L/P = 28/27
140/P = 28/27
Cross-multiplying, we get:
27 x 140 = 28P
Solving for P, we get:
P = (27 x 140)/28 = 135
Therefore, the missing figure is the Paasche's index number, which is 135.