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cross product of G = dot product of F Verify.
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\[del x G =del . F\]
I don't understand what you're asking. If F and G are vector fields, then \(\large \nabla\times G=\mathrm{curl}\,G\) is a vector quantity and \(\large \nabla \cdot F = \mathrm{div}\,F\) is a scalar quantity. Thus, these two quantities can never be equivalent. Could you please clarify what is being asked? :-)
It was asking to verify the equation and if its not true explain why. That is exactly what I was thinking!
could you show me how to prove stokes theorem for a given vector?
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