Help with the integral:
$\int \frac { x } { x + \tan x }\mathrm d x$
My try follows: using identity $\tan(x)= \frac { \sin x} { \cos x }$ yields
$$\int \frac { x\cos x } { x\cos x + \sin x }\mathrm d x$$ Now what?
Help with the integral:
$\int \frac { x } { x + \tan x }\mathrm d x$
My try follows: using identity $\tan(x)= \frac { \sin x} { \cos x }$ yields
$$\int \frac { x\cos x } { x\cos x + \sin x }\mathrm d x$$ Now what?
Copyright © 2021 JogjaFile Inc.