If Laspeyre's index number is 225 and Paasche's index number is 144, then Fisher's ideal index number is : |
160 120 180 210 |
180 |
The correct answer is Option (3) → 180 L, Laspeyre's Index = 225 P, Paasche's Index = 144 F, Fisher's Index = $\sqrt{L×P}$ $=\sqrt{225×144}=\sqrt{32400}$ $=180$ |