The value of \({\int }_{-1}^{1}\frac{(1+\sqrt{|x|-x}){e}^{x}+(\sqrt{|x|-x}){e}^{-x}}{{e}^{x}+{e}^{-x}}dx\) is equal to
Q1
The value of \({\int }_{-1}^{1}\frac{(1+\sqrt{|x|-x}){e}^{x}+(\sqrt{|x|-x}){e}^{-x}}{{e}^{x}+{e}^{-x}}dx\) is equal to
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