Integral of arcctg(x) dx
The solution
The answer (Indefinite)
[src]
/ / 2\
| log\1 + x /
| acot(x) dx = C + ----------- + x*acot(x)
| 2
/
∫acot(x)dx=C+xacot(x)+2log(x2+1)
The graph
log(2) pi
------ + --
2 4
2log(2)+4π
=
log(2) pi
------ + --
2 4
2log(2)+4π
Use the examples entering the upper and lower limits of integration.