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26 Questions around this concept.
If are unit vectors such that then angle between is -
Vectors are such that . Then the vector parallel to is
If a vector is multiplied by any scalar
(n=1,2,3..)
Vector Scalar Vector
We get again a vector.
2. If a vector is multiplied by any real number (eg 2 or -2) then again, we get a vector quantity.
E.g.
If is multiplied by 2 then direction of the resultant vector is the same as that of the given vector.
If is multiplied by (-2), then the direction of resultant is opposite to that of given vector.
Scalar or Dot or Inner Product
Scalar product of two vector & written as
is a scalar quantity given by the product of magnitude of & and the cosine of smaller angle between them.
Figure showing representation of scalar products of vectors.
Vector or cross product
Vector or cross product of two vector & written as
is a single vector whose magnitude is equal to product of magnitude of & and the sine of smaller angle between them.
Figure shows representation of cross product of vectors.
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