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Let F be a conservative vector field. Which of the following statements are not necessarily true? O F . dr is independent of path C

Let F be a conservative vector field. Which of the following statements are not necessarily true? O F . dr is independent of path C O CurlF = 0 O DivF = 0 OF = Vf for some scalar function f O o F . dr = 0 along any (simple) closed curve C C

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