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Questions  

e1e2|lnxx|dx=

a
32
b
52
c
3
d
5

detailed solution

Correct option is B

I=∫e−1e2|lnxx|dx=∫e−11−lnxxdx+∫1e2lnxxdx                           =−12(lnx)2|1e−1+12(lnx)2|1e2                           =12+12×4=52

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