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Q.

Area enclosed by the curves $y = \ln x; y = \ln |(x)|; y = |\ln (x)| a n d y = |\ln |x||$ is equal to:

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a

2

b

8

c

cannot be determined

d

4

answer is B.

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Detailed Solution

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$4 \int_{0}^{1} | \ln x | d x = - 4 \int_{0}^{1} \ln x d x = 4$

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Area enclosed by the curves y=lnx;y=lnx;y=lnx and y= lnx is equal to: