Stokes theorem relates a surface integral ever a surface S to a line integral ov

Question

Stokes theorem relates a surface integral ever a surface S to a line integral over its boundary C. Which of the following is the only true statement? C must always be traversed clockwise C in list always be traversed in such a way that the surface lies to the left cf a person walking around the curve The curve C could be traversed counterclockwise clockwise depending on the choice cf the normal vector to the surface. The curve C must always be traversed counterclockwise. If the surface is crientable then C should be traversed ccw otherwise cw

Explanation / Answer

C is the answer

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