If vector a vector b vector c are unit vectors such that vector a + vector b + vector c equal to zero vector then find the value of the state vector p + vector b into vector p + vector c into vector
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Here × is a cross product.
(A→+B→)×(A→−B→)
=(A→×A→+B→×A→−A→×B→−B→×B→
Now A→×A→=0→ and B→×B→=0→ and A→×B→=−B→×A→
so we get (A→+B→)×(A→−B→) =B→×A→−A→×B→=2(B→×A→)
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