The magnitude of the vector product of two vectors and may be : `overset(rarr)A` and `overset(rarr)B`

The magnitude of the vectors product of two vectors vecA and vecB may be

The magnitude of the vectors product of two vectors vecA and vecB may be

The magnitude of the vector product of two vectors vecA and vecB may not be:

The magnitude of the vector product of two vectors vecA and vecB may not be:

The magnitude of the vector product of two vectors vecA and vecB may not be:

The magnitude of the vectors product of two vectors |vecA| and |vecB| may be

The magnitude of the vectors product of two vectors |vecA| and |vecB| may be

Dot product of two vectors overset(rarr)A and overset(rarr)B is defined as overset(rarr)A.overset(rarr)B=AB cos phi , where phi is angle between them when they are drawn with tails coinciding. For any two vectors . This means ovsert(rarr)A . overset(rarr)B=overset(rarr)B. overset(rarr)A that . The scalar product obeys the commutative law of multiplication, the order of the two vectors does not matter. The vector product of two vectors overset(rarr)A and overset(rarr)B also called the cross product, is denoted by overset(rarr)A xx overset(rarr)B . As the name suggests, the vector product is itself a vector. overset(rarr)C=overset(rarr)A xx overset(rarr)B then C=AB sin theta , For non zero vectors overset(rarr)A, overset(rarr)B, overset(rarr)C,|(overset(rarr)Axxoverset(rarr)B).overset(rarr)C|=|overset(rarr)A||overset(rarr)B||overset(rarr)C| holds if and only if