query: Can the Mathematica calculate the curve integral of the second type？
positive_passages.docid: 24712
positive_passages.text: How to do a line integral visually in version 10 or later
negative_passages.docid: 4833
negative_passages.text: Compute $\int_0^1\frac{f(x)}{f(x)+f(1-x)}dx$ and $\int_{-\pi}^{\pi}\frac{1}{1+e^{\sin (x)}}\,dx$?
negative_passages.docid: 113066
negative_passages.text: Calculate $\int_0^1f(x)dx$
negative_passages.docid: 151127
negative_passages.text: Confirm that $\int_{0}^{\infty}t^{-1}\sin t dt=\pi/2$
negative_passages.docid: 151063
negative_passages.text: Calculate $\int_{0}^{\frac{\pi}{2}}\frac{\sin^{3}(t)}{\sin^{3}(t)+\cos^{3}(t)}dt$ by hands
negative_passages.docid: 77597
negative_passages.text: Total length of a complex curve
negative_passages.docid: 66639
negative_passages.text: Second Derivative
negative_passages.docid: 136394
negative_passages.text: What are path and contour integrals?
negative_passages.docid: 137291
negative_passages.text: Why can't Mathematica integrate this?
negative_passages.docid: 135447
negative_passages.text: Compute the integral $\int_0^{\frac\pi2}\frac{\mathrm d \theta}{\sqrt{\sin \theta}}$
negative_passages.docid: 109790
negative_passages.text: Finding the value of $\int_0^{\pi/2} \frac{dt}{1+(\tan(x))^{\sqrt{2}}}$
negative_passages.docid: 45841
negative_passages.text: integral of $\int_{0}^{1}\frac{\ln(x^{2}+1)}{x+1}dx$ using contour integration?
negative_passages.docid: 120088
negative_passages.text: How do I calculate a double integral like $\iint_\mathbf{D}e^{\frac{x-y}{x+y}}dx\,dy$?
negative_passages.docid: 81533
negative_passages.text: Integrating $\int_1^2 \int_0^ \sqrt{2x-x^2} \frac{1}{((x^2+y^2)^2} dydx $ in polar coordinates
negative_passages.docid: 134558
negative_passages.text: Visual references for the Riemann-Stieltjes integral.
negative_passages.docid: 30002
negative_passages.text: Calculate the integral $\int_{0}^{2\pi}\frac{1}{a^{2}\cos^2t+b^{2}\sin^{2}t}dt$, by deformation theorem.
negative_passages.docid: 40272
negative_passages.text: Can we find a closed form for this integral?