Outer product


If a triangle in space is faced from the opposite side of origin and its vertices follow a counterclockwise order , is denominated as a right-hand system.
is the surface of the parallelogram whose sides are .
Let be a unit vector perpendicular to both that forms a right-hand system.
The outer product is expressed as and is defined as:
.


Property 1
  1. Commutative law
  2. Distributive law
  3. Associative law

Property 2
  1. For unit vectors of an orthogonal coordinate system,
  2. If , then

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