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How to use it?
- Integral of d{x}:
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Integral of cotx
- Integral of xlnxdx
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Integral of tan⁵x
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Integral of ln2x
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Identical expressions
- ((x- one)^x)/(two ^x)*ln(x+ one)
- ((x minus 1) to the power of x) divide by (2 to the power of x) multiply by ln(x plus 1)
- ((x minus one) to the power of x) divide by (two to the power of x) multiply by ln(x plus one)
- ((x-1)x)/(2x)*ln(x+1)
- x-1x/2x*lnx+1
- ((x-1)^x)/(2^x)ln(x+1)
- ((x-1)x)/(2x)ln(x+1)
- x-1x/2xlnx+1
- x-1^x/2^xlnx+1
- ((x-1)^x) divide by (2^x)*ln(x+1)
- ((x-1)^x)/(2^x)*ln(x+1)dx
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Similar expressions
- ((x-1)^x)/(2^x)*ln(x-1)
- ((x+1)^x)/(2^x)*ln(x+1)
Integral of ((x-1)^x)/(2^x)*ln(x+1) dx
The solution
You have entered
[src]
1 / | | x | (x - 1) | --------*log(x + 1) dx | x | 2 | / 0
$$\int\limits_{0}^{1} \frac{\left(x - 1\right)^{x}}{2^{x}} \log{\left(x + 1 \right)}\, dx$$
Integral(((x - 1)^x/2^x)*log(x + 1), (x, 0, 1))
Numerical answer
[src]
(0.0134150187611981 + 0.102384886007244j)
(0.0134150187611981 + 0.102384886007244j)
Use the examples entering the upper and lower limits of integration.