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OpenStudy (kanwal32):
Find the sum upto n terms 1+1+2/2 + 1+2+3/3 1+2+3+4/4 +.........
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OpenStudy (kanwal32):
\[1+ (1+2/2) + (1+2+3/3) +( 1+2+3+4/4)\]
OpenStudy (kanwal32):
@dan815 pls help
OpenStudy (kanwal32):
@ShadowLegendX @wio @ParthKohli pls help
OpenStudy (kanwal32):
pls help
OpenStudy (triciaal):
i see sum (a + n)/n lowest 0 highest n
but this is not complete need to account for the repeat
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OpenStudy (kanwal32):
i have redused denominator to n(n+1)/2
OpenStudy (triciaal):
a + (a + n)/n + ...
OpenStudy (kanwal32):
but i am thinking that i should take the no of terms as AP
So i redused the numerator as n'(n'+1)/2
OpenStudy (kanwal32):
@triciaal any ideas
OpenStudy (kanwal32):
@ParthKohli pls help
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OpenStudy (triciaal):
sum of (n + 1)/n + 1
sorry i can't do more i have to go
OpenStudy (kanwal32):
ok
OpenStudy (kanwal32):
@ParthKohli sir any ideas
Parth (parthkohli):
\[\sum \dfrac{1 + 2 + 3\cdots n}{n}\]\[= \sum \dfrac{n(n+1)/2}{n} \]\[= \sum \dfrac{n+1}{2}\]\[= \dfrac{1}{2}\sum(n+1)\]
OpenStudy (kanwal32):
thank u sir
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Parth (parthkohli):
:)
You have to do one more step of work though. Find \(\sum (n+1)\). It should be very easy.
OpenStudy (kanwal32):
yes sir
Parth (parthkohli):
Don't call me "sir" :P
OpenStudy (kanwal32):
ok
OpenStudy (kanwal32):
thank u once again
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Parth (parthkohli):
No problem :)
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