Determine the curl of F which is (∇ × F ) at the point (2, 0, 3) given that
F = ze2xy i + 2xz cosy j+ (x + 2y)k
curlF⃗=(2−2xcosy)i⃗+(e2xy−1)j⃗+(2zcosy−2xze2xy)k⃗,\text{curl}\vec F=(2-2x\cos y)\vec i+(e^{2xy}-1)\vec j+(2z\cos y-2xze^{2xy})\vec k,curlF=(2−2xcosy)i+(e2xy−1)j+(2zcosy−2xze2xy)k,
curlF⃗(2,0,3)=−2i⃗−6k⃗.\text{curl}\vec F(2,0,3)=-2\vec i-6\vec k.curlF(2,0,3)=−2i−6k.
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