Given`f_(o)=50cm and f_(e)=5 cm`
For objective,`1/(v_(o))-1/(-200)=1/50`
`therefore v_(o)=200/3cm`
`m_(o)=(v_(o))/(u_(o))=((200//3))/(-200)=-1/3`
eye piece,`1/(-25)-1/(u_(e))=1/5`
`therefore u_(e)=-25/6cmandm_(e)=(v_(e))/(u_(e))=(-25)/(-(25//6))=6`
(i) Magnification,m=`m_(o)xxm_(e)=-2`
(ii) Seperation between objective and eye piece,
`L=v_(o)+abs(u_(e))=200/3+25/6=425/6=70.83 cm`
Note Here, object is placed at finite distance from the objective. Hence, formulae derived for angular magnification M cannot be applied directly as they have been derived for the object to be at infinity. Here, it will be difficult to find angular magnification. So, only linear magnification can be obtained.