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Explanation: It states that the line integral of a function gives the surface area of the
function enclosed by the given region. This is computed using the double integral of the curl of the function.
Stoke’s theorem can be used to find the relationship between the surface integral of the curl of a vector field over a surface and the line integral of the vector field over the boundary of that surface. Specifically, it can help in calculating circulation or flux in vector fields, linking the differential form (curl) to the integral form (line integral).