Consider the integral 2° In(z) dæ: (x) dx: Applying the integration by parts technique, let and dv = dx %3D fadu - Then uv %3D - dx In(x) dx= +C

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Consider the integral
a° In(x) dæ:
3
Applying the integration by parts technique, let
u =
and
dv
dx
fod -
Then uv –
%3D
da
2° In(x) dx=
+C
Transcribed Image Text:Consider the integral a° In(x) dæ: 3 Applying the integration by parts technique, let u = and dv dx fod - Then uv – %3D da 2° In(x) dx= +C
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