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Find: -1 + 1/3 -1/5 + 1/7 - 1/9 ....... till infinity.
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looks like expansion of arctan
- pi/4 ?
Thats correct. Proof?
taylor expansion of arctan(x), x= -1
Oh wait. its the geometric series one right?
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Oh. Riggghtttt. Now that you mentioned it, we can use the geometric series to get this too. Nicee.
i remember mukushla ... providing a nice solution of it. kinda forget though ... try to get ... some series = arctan(x)
Oh i got it now. Look. Using sum of infinite GP, => 1/1+x^2 = 1 -x^2 + x^4 - x^6..........
int 1/(1+x^2) = arctan(x)
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Where -x^2 is the common ratio. Now we integrate it from 0 to 1.
To get this sum.
yep ... correct.
Thanks! :D
kinda had rev too ...
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nice prob ...
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