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- Integral of d{x}:
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Integral of sec(x)
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Integral of x*exp(x^2)
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Integral of x/sqrt(x^2-1)
- Integral of x³lnxdx
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Identical expressions
- one /(xlnx(ln(lnx))^ zero . five)
- 1 divide by (xlnx(ln(lnx)) to the power of 0.5)
- one divide by (xlnx(ln(lnx)) to the power of zero . five)
- 1/(xlnx(ln(lnx))0.5)
- 1/xlnxlnlnx0.5
- 1/xlnxlnlnx^0.5
- 1 divide by (xlnx(ln(lnx))^0.5)
- 1/(xlnx(ln(lnx))^0.5)dx
Integral of 1/(xlnx(ln(lnx))^0.5) dx
The solution
You have entered
[src]
1 / | | 1 | 1*------------------------ dx | _____________ | x*log(x)*\/ log(log(x)) | / 3
$$\int\limits_{3}^{1} 1 \cdot \frac{1}{x \log{\left(x \right)} \sqrt{\log{\left(\log{\left(x \right)} \right)}}}\, dx$$
Integral(1/(x*log(x)*sqrt(log(log(x)))), (x, 3, 1))
The answer (Indefinite)
[src]
/ | | 1 _____________ | 1*------------------------ dx = C + 2*\/ log(log(x)) | _____________ | x*log(x)*\/ log(log(x)) | /
$$2\,\sqrt{\log \log x}$$
The answer
[src]
_____________ oo*I - 2*\/ log(log(3))
$${\it \%a}$$
=
=
_____________ oo*I - 2*\/ log(log(3))
$$- 2 \sqrt{\log{\left(\log{\left(3 \right)} \right)}} + \infty i$$
Numerical answer
[src]
(-0.51536201078096 + 13.365902301301j)
(-0.51536201078096 + 13.365902301301j)
Use the examples entering the upper and lower limits of integration.