By Stokes Theorem We Have?

Stokes theorem says the surface integral of curlF over a surface S (i.e., ∬ScurlF⋅dS) is the circulation of F around the boundary of the surface (i.e., ∫CF⋅ds where C=∂S ).

When can we use Stokes theorem?

Stokes' theorem equates a surface integral of the curl of a vector field to a 3-dimensional line integral of a vector field around the boundary of the surface. It basically says that the surface integral of curl F over a surface is the circulation of F around the boundary of the surface.

What does Stokes theorem find?

The Stoke's theorem states that “the surface integral of the curl of a function over a surface bounded by a closed surface is equal to the line integral of the particular vector function around that surface.”