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How to use it?
- Integral of d{x}:
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Integral of 2/x^4
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Integral of arcsinxdx
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Integral of (x)/(1+x^2)
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Integral of 2x*e^x^2
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Identical expressions
- sinsinx/(cos^2x+ one)
- sinus of sinus of x divide by ( co sinus of e of squared x plus 1)
- sinus of sinus of x divide by ( co sinus of e of squared x plus one)
- sinsinx/(cos2x+1)
- sinsinx/cos2x+1
- sinsinx/(cos²x+1)
- sinsinx/(cos to the power of 2x+1)
- sinsinx/cos^2x+1
- sinsinx divide by (cos^2x+1)
- sinsinx/(cos^2x+1)dx
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Similar expressions
- sinsinx/(cos^2x-1)
Integral of sinsinx/(cos^2x+1) dx
The solution
You have entered
[src]
pi / | | sin(sin(x)) | ----------- dx | 2 | cos (x) + 1 | / pi -- 2
$$\int\limits_{\frac{\pi}{2}}^{\pi} \frac{\sin{\left(\sin{\left(x \right)} \right)}}{\cos^{2}{\left(x \right)} + 1}\, dx$$
Integral(sin(sin(x))/(cos(x)^2 + 1), (x, pi/2, pi))
The answer (Indefinite)
[src]
/ / | | | sin(sin(x)) | sin(sin(x)) | ----------- dx = C + | ----------- dx | 2 | 2 | cos (x) + 1 | 1 + cos (x) | | / /
$$\int \frac{\sin{\left(\sin{\left(x \right)} \right)}}{\cos^{2}{\left(x \right)} + 1}\, dx = C + \int \frac{\sin{\left(\sin{\left(x \right)} \right)}}{\cos^{2}{\left(x \right)} + 1}\, dx$$
The answer
[src]
pi / | | sin(sin(x)) | ----------- dx | 2 | 1 + cos (x) | / pi -- 2
$$\int\limits_{\frac{\pi}{2}}^{\pi} \frac{\sin{\left(\sin{\left(x \right)} \right)}}{\cos^{2}{\left(x \right)} + 1}\, dx$$
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pi / | | sin(sin(x)) | ----------- dx | 2 | 1 + cos (x) | / pi -- 2
$$\int\limits_{\frac{\pi}{2}}^{\pi} \frac{\sin{\left(\sin{\left(x \right)} \right)}}{\cos^{2}{\left(x \right)} + 1}\, dx$$
Integral(sin(sin(x))/(1 + cos(x)^2), (x, pi/2, pi))
Use the examples entering the upper and lower limits of integration.