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→Applications of the Divergence and Curl
So, if a vector field satisfies <math>\nabla \times \vec{F}=\vec{0}</math>, it means it's not spinning around any axis, anywhere. It makes sense to call such a field '''irrotational'''.
So, if a vector field satisfies <math>\nabla \times \vec{F}=\vec{0}</math>, it means it's not spinning around any axis, anywhere. It makes sense to call such a field '''irrotational'''.
{{MVCalc}}
{{MVCalc}}