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- Integral of d{x}:
- Integral of 1/(1+x^5)
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Integral of 3*exp(-3*x)
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Integral of 2*x/(1+x)
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Integral of xe^-1
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Identical expressions
- (ln(x)/x)/(x*sqrt(one +ln(x)/x))
- (ln(x) divide by x) divide by (x multiply by square root of (1 plus ln(x) divide by x))
- (ln(x) divide by x) divide by (x multiply by square root of (one plus ln(x) divide by x))
- (ln(x)/x)/(x*√(1+ln(x)/x))
- (ln(x)/x)/(xsqrt(1+ln(x)/x))
- lnx/x/xsqrt1+lnx/x
- (ln(x) divide by x) divide by (x*sqrt(1+ln(x) divide by x))
- (ln(x)/x)/(x*sqrt(1+ln(x)/x))dx
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Similar expressions
- (ln(x)/x)/(x*sqrt(1-ln(x)/x))
Integral of (ln(x)/x)/(x*sqrt(1+ln(x)/x)) dx
The solution
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[src]
1 / | | /log(x)\ | |------| | \ x / | ------------------ dx | ____________ | / log(x) | x* / 1 + ------ | \/ x | / 0
$$\int\limits_{0}^{1} \frac{\frac{1}{x} \log{\left(x \right)}}{x \sqrt{1 + \frac{\log{\left(x \right)}}{x}}}\, dx$$
Integral((log(x)/x)/((x*sqrt(1 + log(x)/x))), (x, 0, 1))
Numerical answer
[src]
(-0.512046134055542 + 48401536530.301j)
(-0.512046134055542 + 48401536530.301j)
Use the examples entering the upper and lower limits of integration.