sign up I login
 advanced
refer a friend - earn nickels!!

Ask & Discuss Questions with Community & Experts

 Moderation Team
Ask iit jee aieee pet cbse icse state board community Discussion Response Post to: limits
Forum Index -> Differential Calculus -> View Full Question like the article? email it to a friend.  
Author Message
[Post New]4 May 2008 14:47:37 IST
    Subject: Re:limits
[Up]
ramkumar_november (1268)

Blazing goIITian

Olaaa!! Perrrfect answer. 230  [289 rates]
ramkumar_november's Avatar
total posts: 407    
offline Offline

l =  \lim_{n\to\infty}\frac{(n!)^{\frac{1}{n}}}{m.n}


According to stirling's approximation,


(n!)^{\frac{1}{n}}=\frac{n}{e}


\frac{(n!)^{\frac{1}{n}}}{n}=\frac{1}{e}


so the limit becomes


l =  \lim_{n\to\infty}\frac{1}{e.m}


l =  (e.m)^{-1}


 
 this reply: 2 points  (with 0 Olaaa!! Perrrfect answer.   in 1 votes )   [?]
 
You have to be logged on to rate
  
 

Top Offers for goIITians
Correspondence Courses
Brilliant Tutorials
Narayana Institute
Aakash Institute
Classroom/Crash Courses
Narayana - Kota , Delhi , Others
Brilliant Tutorials - Class , Crash
Aakash Institute - Medical , Engg
Online Test Series
Brilliant Tutorials
Narayana Institute
Aakash Institute
Mahesh Tutorials
AMITY      Sri Chaitanya