Question

If fisher’s index= 150 and paasche’s index =144 then laspayre’s index is

Answer 1

Answer:

L=156

Step-by-step explanation:

F IN =(L+P) /2

150=(L+144)/2

L=(150*2)-144

L=156

Answer 2

Answer:

Laspeyre's index is 156.25.

Step-by-step explanation:

Given:

fisher’s index= 150

paasche’s index =144

fisher’s index= $\sqrt[]{Laspeyre's index *paasche’s index }$

Substituting the values,

(150)²=$\sqrt[]{(laspayre’s index * 144} )$²

By cancelling we have,

22500= Laspeyre's index * 144

Laspeyre's index=$\frac{22500}{144}$

Laspeyre's index=156.25

#SPJ3