Math, asked by TheLifeRacer, 10 months ago

Hii !!

Solve this one , NDA :- 2020 question paper .

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Answers

Answered by kaushik05
18

OPTION D is correct .

In this question use substitution method .

Here ,

let = 1+Lnx = t

=( o+1/x)dx= dt

now put in the ques ,

we get

I=

 \int \:  \frac{dt}{ {t}^{n} }  \\  \\  =  >  \int \:  {t}^{ - n} dt \\  \\  =  >  \frac{ {t}^{1 - n} }{1 - n}  + c

Now put the value of t = 1+ Lnx

soln refers to the attachment

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Answered by Anonymous
0

Answer:

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