Definitions/OperationsDefinition Expressing magnitude and direction The length and direction of the segment from point to point can be expressed as . The magnitude of is expressed as and is denominated as a scalar. If , then is denominated as a unit vector. Equal sign The magnitude and direction of are equal are not in the same line and is a parallelogram. Addition A vector that starts at the starting point of and ends at the ending point of Commutative law Associative law Subtraction A vector that starts at the ending point of and ends at the ending point of , when and share the same starting point. Multiplication by a real number If : has the same direction as and magnitude . : has the opposite direction of and magnitude . If : Associative law Distributive law [0]Top |