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Show that for any vectors a, b, ce R, we have: a x (bx c) = (a . c)b - (a . b)c. Then, show
Show that for any vectors a, b, ce R, we have: a x (bx c) = (a . c)b - (a . b)c. Then, show that the cross product on Re satisfies the Jacobi Identity: a x( bxc) +b x (cxa) + cx (axb) =0
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