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Question
The value of the integral $\int\limits_{ - 1}^1 {{{\log }_e}(\sqrt {1 - x} + \sqrt {1 + x} )dx} $ is equal to:
${1 \over 2}{\log _e}2 + {\pi \over 4} - {3 \over 2}$
$2{\log _e}2 + {\pi \over 4} - 1$
${\log _e}2 + {\pi \over 2} - 1$
$2{\log _e}2 + {\pi \over 2} - {1 \over 2}$

Solution

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