Question

$\huge \displaystyle \sf \int^{1}_{0} \frac{ {x}^{ {e}^{ \pi } - 1 } - {x}^{ {e}^{ \gamma } - 1 } }{ ln( \sqrt[2020]{x} ) } \: dx$
GIVE ANSWER WITH PROPER EXPLANTION!!

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Answer 1

Answer is in the attachment.

in 2nd attachment the equation is differentiated w.r.t. Y

@shahziyawadgeri824

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Answer 2

$\frac{d}{dy} ( \frac{20( {x}^{ {e}^{\pi -} - {x}^{ {e}^{ \gamma } } } )}{x( ln(x) + 20 ln(20) ) } dx)$