Posted on : 11:27:23 PM on August 26, 2010
find limit n tends to infinity ( 1/1.4 + 1/4.7+..........+1/ (3n-2) ( 3n+1) )
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![]() | Posted on : 05:47:16 PM on September 01, 2010 Hey Akhil, I think the answer is 1/3 Solution : Multiply both sides by 3, you get (4-1)/ 1.4 + (7-4)/ 4.7 + .................... + (3n+1)-(3n-2)/ (3n-2) (3n+1) = 1-1/4+1/4-1/7..................+1/( 3n-2 )-1/( 3n+1 ) Solving for n -> infinity gives 1/3 |
![]() | Posted on : 11:56:25 PM on September 03, 2010 null |
![]() | Posted on : 11:57:33 PM on September 03, 2010 yes the answer is 1/3. u can also do it by normal partial fraction method. |
![]() | Posted on : 08:16:18 PM on February 17, 2011 write it as 1\3[{4-1}1.4+{7-4.7}+..............{(3n+1)-(3n-2)}\.(3n+1).(3n-2) finally you will get as n\(3n+1) by solving limit answer is 1\3 |
![]() | Posted on : 09:54:03 PM on March 09, 2011 this can also be solved by expansion through binomial.... its easy once u r used to that processs |
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