integration - thoda hatke

if

I = 0∫1 dx/ [(5+2x-2x2)(1+ e2-4x)]

and,

I1 = 0∫1 dx/ (5+2x-2x2) ,

then...

a) I = I1

b) I = 2 I1

c) 3I = 5 I1

d) not.

11 Answers

1
chazi ·

this sum can be done by using the properties of integration
let i be the given integration
the value of I does'nt change when x is replaced by( 0+1-x)
0∫1dx/[(5+2x-2x2)(1+e(2-4x))]
so this is equal to
0∫1 dx/[(5+2x-2x2)(1+e-(2-4x))]
so
I=0∫1e(2-4x)dx/[(5+2x-2x2)(1+e(2-4x))]
by adding both
2I=I1
so the answer is none

1
skygirl ·

ans is not none dear :)

11
Anirudh Narayanan ·

REplace x by 1-x in I......
Then add original I and this I..........
This will eliminate enonsense from the denominator.....
I think so [12]
Didn't do it as yet......... or in the words of our Minister.......Tukka lagaya [3]

1
chazi ·

but how??
try the method I have posted

1
skygirl ·

chazi u did a chhhhhhhhota sa calculation mistake ...

or else wonderful..

but u cud have got a negative marking..

its [a].

1
chazi ·

bull shit!!!!
I under stood!!!
damn !!!!!!!!!!!!!!!!!!!!

1
skygirl ·

did this ... straight-cut method...

jus gave ..

1
chazi ·

sky!! pls post the question I've posted u!!!!

1
skygirl ·

did that [1]

1
chazi ·

thanks

1
skygirl ·

no pink to chazi's post ??

he got the logic....

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