Mathematics › Definite Integration › Definite Integration by Substitution
Let y=exx
lny=x1+lnx
1ydydx=2+lnx
⇒ dy=exx2+lnx dx
∫12ex.xx2+logexdx
=y12
=exx12
=4e2−e
Asked in: JEE Main 2020 (06 Sep Shift 2)
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