Use Stokes Theorem to compuet a surface integral
The user who accepted to answer this question did not submit their answer before the deadline, and the
question is now closed.
Join Matchmaticians Affiliate Marketing
Program to earn up to 50% commission on every question your affiliated users ask or answer.
- closed
- 282 views
- $3.00
Related Questions
- Use Green’s theorem to evaluate the line integral $\int_C (1+xy^2)dx-x^2ydy$ on the arc of a parabola
- Convex subset
- Select the Correct Curve Sketches and Equations of Curves
- Use Green’s theorem to compute $\int_C x^2 ydx − xy^2 dy$ where $C$ is the circle $x^2 + y ^2 = 4$ oriented counter-clockwise.
- Compute the curl of $F=(x^2-\sin (xy), z-cox(y), e^{xy} )$
- Show that the line integral $ \oint_C y z d x + x z d y + x y d z$ is zero along any closed contour C .
- Vector field
- Show that $\int_\Omega \Delta f g = \int_\Omega f \Delta g$ for appropriate boundary conditions on $f$ or $g$
