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The value of (x+1)x1+xexdx is

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a
log⁡1+xex+x+C
b
12log⁡x1+xexx+1+C
c
log⁡xex1+xex+C
d
log⁡(x+1)ex1+xex+C

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detailed solution

Correct option is C

Write the integrand as 1x+1−(x+1)ex1+xexSo the given integral is equal tolog⁡x+x−log⁡1+xex+C=log⁡x+log⁡ex−log⁡1+xex+C=log⁡xex1+xex+C.


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