Integral of 1/xlnlnx dA
The solution
Detail solution
-
The integral of a constant is the constant times the variable of integration:
∫xlog(log(x))da=xalog(log(x))
-
Add the constant of integration:
xalog(log(x))+constant
The answer is:
xalog(log(x))+constant
The answer (Indefinite)
[src]
/
|
| log(log(x)) a*log(log(x))
| ----------- da = C + -------------
| x x
|
/
∫xlog(log(x))da=C+xalog(log(x))
2
e *log(log(x)) a*log(log(x))
-------------- - -------------
x x
−xalog(log(x))+xe2log(log(x))
=
2
e *log(log(x)) a*log(log(x))
-------------- - -------------
x x
−xalog(log(x))+xe2log(log(x))
exp(2)*log(log(x))/x - a*log(log(x))/x
Use the examples entering the upper and lower limits of integration.