Question: Without using vector identities: (a) Use Stokes Theorem dS ( A) = ds A with A = c F where

Without using vector identities:
(a) Use Stokes’ Theorem ∫ dS · (∇ ×A) = ∮     ds · A with A = c × F where c is an arbitrary constant vector to establish the equality on the left side off ds x F = [ dS (, VF, - (V -

(b) Confirm the equality on the right side of this expression.

(c) Show that ∮c r × ds = 2 ∫dS.

f ds x F = [ dS (, VF, - (V - F)] = [ds ( ; VF dS ( x V) x F.

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