define scalar product and write any three properties
Answers
Scalar product of two vectors is defined as the product of the magnitude of one vector and the magnitude of the component of other vector in the direction of first vector. Scalar product of two vectors is commutative.
The scalar product is commutative: . Since the angle formed by and is and the angle formed by and is , and we know that . The scalar product is pseudoassociative: where is a real number. The scalar product is a distributive with regard to the sum of vectors: .
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Answer:
Scalar product of two vectors is defined as the product of the magnitude of one vector and the magnitude of the component of other vector in the direction of first vector. Scalar product of two vectors is commutative
Explanation:
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