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Sree (2)

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Is this correct?
 
Let I=  (1/x) dx
using uv method :
 
u=1/x and dv=dx
 
so du= (-1/x2dx  and   v=x
 
I=(1/x ) * ( x) -  ( -1/x2 ) * (x) dx
 
I=1-  (-1/x) dx
 
I=1+  (1/x) dx
 
But I=(1/x)dx
 
I= 1 + I
 
Therefore   0=1
    
hash_include (381)

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obviously it is wrong..
you are not accounting for the fact that this is indefinite integration..
so the constants of integration will differ..

it should be
I1 = 1 + I2




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uday_zingtudor (931)

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Hey man!!

check this out

can u find the mistake in this??

write x+x+x+x+x+x+....... upto x times = x^2

differentiating on both sides

1+1+1+1+1+1+1+ ....x times = 2x

x=2x

that implies 1=2

Can u find the mistake ????

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computer001 (1847)

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x+x+x....x times=x^2 valid only for integers
and a function taking only integral values is not continuous...hence it aint differentiable...hence u r wrong

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hash_include (381)

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uday.. writing
x + x+ x +... x times = x^2
is possible only for natural numbers..
so the function is discontinuous..
hence, you cant differentiate..

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uday_zingtudor (931)

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yeah u ppl are right

I thought no one could answer



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don't get scared !!!
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neeraj_agarwal_1990 (887)

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everybody on goiit may be knowing it...has been discussed 100's of times...many solutions...many mistakes :)
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puneet (3568)

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hii

lets discuss thngs whch make sense .. lets not waste time .. JEE is round the corner all of u shud preprae hard ..

cheers


Puneet Agrawal
IIT Delhi
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