A vector field F(7) satisfies V × F(7) = 0. Is this a necessary & sufficient condition for the vector field to be represented as F(†) = –VV(†)?

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A vector field F(7) satisfies V × F(7) = 0. Is this a necessary & sufficient condition for the
vector field to be represented as F(†) = –VV(†)?
Transcribed Image Text:A vector field F(7) satisfies V × F(7) = 0. Is this a necessary & sufficient condition for the vector field to be represented as F(†) = –VV(†)?
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