If A-B- C are non-zero vectors- Then the scalar A-B-C- A-B-C equals to-

Let E=A·(B+C)× (A+B+C) Let a=A,b=(B+C) and c=(A+B+C) ⇒ E=a· (b×c)⇒ E=[A B C]1 amp;0 amp;0 0 amp;1 amp;1 1 amp;1 amp;1 ⇒ E=[A B C]× 0=0 ...

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Scalar Triple Product

If A,B, C are...

Question

If $\to A, \to B, \to C$ are non-zero vectors. Then the scalar $\to A \cdot (\to B + \to C) \times (\to A + \to B + \to C)$ equals to:

0

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[\to A \to B \to C] + [\to B \to C \to A]

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[\to A \to B \to C]

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None of these

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