Determine the origin ∇ · F and the vorticity ∇ × F of the vector field F(x, y, z) = (x + 2y − 3z)i + (xz − 2x)j + yzk at the point (1, 3, 2). (Ans: Proximity 4, the product of i, j and k coefficients of vorticity = 6.)
Determine the origin ∇ · F and the vorticity ∇ × F of the vector field F(x, y, z) = (x + 2y − 3z)i + (xz − 2x)j + yzk at the point (1, 3, 2). (Ans: Proximity 4, the product of i, j and k coefficients of vorticity = 6.)
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Determine the origin ∇ · F and the vorticity ∇ × F of the vector field F(x, y, z) = (x + 2y − 3z)i + (xz − 2x)j + yzk at the point (1, 3, 2).
(Ans: Proximity 4, the product of i, j and k coefficients of vorticity = 6.)
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