If Paasche's index number is 160 and Laspeyre's index number is 250, then Fisher's index number is: |
150 200 300 80 |
200 |
The correct answer is Option (2) - 200 $\text{Fisher's index} = \sqrt{(\text{Laspeyres})(\text{Paasche})}$ $= \sqrt{250 \times 160}$ $= \sqrt{40000}$ $= 200$ The Fisher's index number is $200$. |