Vector moments DOWNLOAD FREE

Differentiation of scalar and vector products. Suppose [Equation] is a vector field The functions [Equation] are its Cartesian coordinates this function. Then the vector field can be differentiated according to the obvious rule. [Equation] Then differentiation of scalar and vector (cross) products of vectors follows the normal product (Leibniz) rule. [Equation] We will prove the result for the cross product. That is [Equation] Let [Equation] [Equation] However the right-hand side of (*) is [Equation]

Contents of Vector moments 1 Vector calculus - Scalar Field 2 Contour curves 3 Vector Field 4 Vector field lines 5 Differentiation of scalar and vector products. 6 The gradient of a scalar field

Related articles: (1) Centre of mass of a composite body, (2) Vector differential equations