Chapter 15.8, Problem 1QCE

Let $\sigma$ be a piecewise smooth oriented surface that is bounded by simple, closed, piecewise smooth curve C with positive orientation. If the component function of vector field $\text{F}\left(x,y,z\right)$ have continuous first partial derivatives on some open set containing first partial derivatives on some open set containing $\sigma ,$ and if T is the unit tangent vector to C, then Stokes’ Theorem state that the line integral $\_\_\_\_\_$ and the surface integral $\_\_\_\_\_$ are equal.