Sequence convergent or divergent? If convergent, find the limit. a_n = (3n-1)!/(3n+1)!?
-
-
Answer:
nth term of the sequence = (3n-1)! /(3n+1)! = (3n-1)! /(3n+1)(3n)(3n-1)! = 1/(3n)(3n-1) As n approaches infinity, this approaches 0 which is the limit.
Broskii at Yahoo! Answers Visit the source
Other answers
nth term of the sequence = (3n-1)! /(3n+1)! = (3n-1)! /(3n+1)(3n)(3n-1)! = 1/(3n)(3n-1) As n approaches infinity, this approaches 0 which is the limit.
Related Q & A:
- What is the distance between the 3' 18s rRNA (the Kozak consensus sequence) and the A-site of eukaryotic ribosomes during protein translation?Best solution by Quora
- How to sequence events while uploading large files to Amazon S3?Best solution by Stack Overflow
- What is Developmental Sequence?Best solution by psychologydictionary.org
- Hi, Can anyone guide me where to find furnished studio/ 1 br apartment close to Bremen University?Best solution by Yahoo! Answers
- How do you multiple 1 2/3 by 3 1/8?Best solution by themathpage.com
Just Added Q & A:
- How many active mobile subscribers are there in China?Best solution by Quora
- How to find the right vacation?Best solution by bookit.com
- How To Make Your Own Primer?Best solution by thekrazycouponlady.com
- How do you get the domain & range?Best solution by ChaCha
- How do you open pop up blockers?Best solution by Yahoo! Answers
For every problem there is a solution! Proved by Solucija.
-
Got an issue and looking for advice?
-
Ask Solucija to search every corner of the Web for help.
-
Get workable solutions and helpful tips in a moment.
Just ask Solucija about an issue you face and immediately get a list of ready solutions, answers and tips from other Internet users. We always provide the most suitable and complete answer to your question at the top, along with a few good alternatives below.