Correct Answer - A
At normal adjustment `M=(f_(o))/(f_(e))` …`(i)`
and distance between lenses`=f_(o)+f_(e)`
Lateral magnification `(L)/(I)=(f_(o)+f_(e))/(v)` …`(ii)`
Using lens equation`(1)/(v)-(1)/(u)=(1)/(f)`
`implies(1)/(v)-(1)/(-(f_(o)+f_(e)))=(1)/(f_(e))`
`implies(1)/(v)=(f_(o))/(f_(e)(f_(o)+f_(e)))`
`rArr (f_(o))/(f_(e)) = (f_(o)+f_(e))/(v)` ...`(iii)`
Comparing equations (i), (ii) and (iii) `M=(f_(o))/(f_(e))=(L)/(I)`