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Consider the three-dimensional vector field F(x, y,z) (y, x,xz) and the curve C parametrised by r(t) = (t,t,?) for 0 < t < 1.

Consider the three-dimensional vector field F(x, y,z) (y, x,xz) and the curve C parametrised by r(t) = (t,t,?) for 0 < t < 1. Prove whether or not F can be written as curl G for some vector field G.

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