For any four points A,B,C,D `|vec (AB) xx vec (CD)-vec (BC) xx vec (AD)+vec (CA) xx vec (BD)|` ...

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If A,B,C,D are four points in space, then `|vec(AB)xvec(CD)+vec(BC)xxvec(AD)+vec(CA)xxvec(BD)|= If A,B,C,D are four points in space, then `|vec(AB)xvec(CD)+vec(BC)xxvec(AD)+vec(CA)xxvec(BD)|=
If A,B,C,D are any four points in space prove that `vec(AB)xxvec(CD If A,B,C,D are any four points in space prove that `vec(AB)xxvec(CD
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`vec a, vec b, vec c, vec d` are four distinct vectors satisfying the conditions `vec a xx v `vec a, vec b, vec c, vec d` are four distinct vectors satisfying the conditions `vec a xx v