dot product of two vectors with its properties explain in detail
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Dot product is also called Scalar product
The meaning of dot product is the projection of one vector on the other vector
A.B = AB cosФ
where phi is the angle between the two vectors.
If you take dot product the result is a scalar
in the case of cross product the result is a vector
The meaning of dot product is the projection of one vector on the other vector
A.B = AB cosФ
where phi is the angle between the two vectors.
If you take dot product the result is a scalar
in the case of cross product the result is a vector
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the scalar product is also called dot product.
the scalar product of two vector is equivalent to the product of magnitude of one vector with components of the other in the direction of the first. this gives the geometrical meaning of scalar product,.
the scalar product of two vector is equivalent to the product of magnitude of one vector with components of the other in the direction of the first. this gives the geometrical meaning of scalar product,.
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