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Ask iit jee aieee pet cbse icse state board community Community Discussion Question: sum to series 1/2 + 2/3 + 3/4 ...
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coolvignesh (2079)

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hey guys.....
can u plzz telll me hw to find sum to n terms of series
1/2 + 2/3 + 3/4 ..... n/n+1

size doesnt matter, brains do...
vignesh
    

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computer001 (1849)

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http://www.goiit.com/posts/list/algebra-summation-of-series-48854.htm#245473

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coolvignesh (2079)

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so this series cant be done????????

size doesnt matter, brains do...
vignesh
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computer001 (1849)

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thts how it seems...but more ppl will try..then v'll no..

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deedee (2264)

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S = 1/2 + 2/3 + 3/4 + .........n/(n+1)

Write S as (1-1/2) + (1-1/3) + (1-1/4)...... 1-1/(n+1)
 S = n -(1/2 + 1/3 + 1/4 + ....1/n+1)

after this step
can we convert those termz in hp into ap n then finda summation
 
itz d summation of 2+3+4+5.....(n+1) termzzz
 
so itzn/2(n+1)+n
 
so d whole xpression bcumx
n/2(n+1)
cant we do it like that ??/

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computer001 (1849)

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deedee...
it is humanly impossible to find the summation of an H.P

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computer001 (1849)

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plz tell how from 1/2 + 1/3...
u got it to summation of 2+3+4...

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pinnacle (223)

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1/2+ 1/3 +1/4....
is logarithm series i suppose :-s
m i doin sumthin wrong ?

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Sushmi (84)

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Yes deedee u got it wrong

it will be 3.4.5.....+ 2.4.5......+2.3.5......+......like this it continues and

pinnacle  exponential series is an infinite series.here series is not infinite.

It would be bettr to leave it.


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pinnacle (223)

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yup
dats d doubt i had
it must be havin sum solution though

Also
sum of a hp is not reciprocal of the sum of ap
so whosoeva did dat
dats wrong buddy

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deedee (2264)

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yeah ................thanx 4 correctin
 
stupid em !!

don't walk as if u rule d world
walk as if u dont care who rules d world

-this is knw as attitude



B who u r and say wat u feel ......
coz those who mind don't matter ........
and those who matter dont mind ......... :)


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djdylan2000 (274)

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Ask the experts if they can do it.

xxxxxxxxxxxxxxx Dylan João Colaço .xxxxxxxxxxxxxx
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rautela (7)

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s =           1/2 + 2/3 + 3/4........................... +n
s =                    1/2 + 2/3 + 3/4 ...................+n-1+ n
s-s=        1/2+1/2+1/2.............................n -1 -n
n =  1/2+1/2+1/2.............................n -1
t(n)= 1/2((r^n)-1/2)/1/2
now this will be the nth term put summation frm n=1 to n
for term at n