- #1
Reshma
- 749
- 6
I need complete assistance on this :-)
Check the Stokes' theorem using the function [tex]\vec v =ay\hat x + bx\hat y[/tex]
(a and b are constants) for the circular path of radius R, centered at the origin of the xy plane.
As usual Stokes' theorem suggests:
[tex]\int_s {(\nabla\times \vec v).d\vec a = \oint_p\vec v.d\vec r [/tex]
How do you compute:
1. the area element [tex]d\vec a[/tex]
2. the line integral
For the circular path in this case.
Hints will do!
Check the Stokes' theorem using the function [tex]\vec v =ay\hat x + bx\hat y[/tex]
(a and b are constants) for the circular path of radius R, centered at the origin of the xy plane.
As usual Stokes' theorem suggests:
[tex]\int_s {(\nabla\times \vec v).d\vec a = \oint_p\vec v.d\vec r [/tex]
How do you compute:
1. the area element [tex]d\vec a[/tex]
2. the line integral
For the circular path in this case.
Hints will do!