Operator: Vector Cross Product

Operator: Vector Cross Product is a Vector Spell Piece added by Psi. It provides the cross product of two vectors, which is defined as $$\vec{v_{1}} \times \vec{v_{2}}=||\vec{v_{1}}||\ ||\vec{v_{2}}||\sin(\theta)$$, where $$\vec{v_{1}}$$ and $$\vec{v_{2}}$$ are vectors, $$||\vec{v_{1}}||$$ and $$||\vec{v_{2}}||$$ are the magnitudes of the two vectors, and $$\theta$$ is the angle between the two vectors. For example, two vectors at a 0° angle to each other (parallel) will have a cross product of 0, while those at a 90° angle will be exactly equal to $$||\vec{v_{1}}|| \times ||\vec{v_{2}}||$$. The result is a vector which is perpendicular to both of the two original vectors. This Operator should not be confused with and. It is unlocked in the lesson "Vectors 101."

Parameters

 * Vector A: Requires a vector.
 * Vector B: Requires a vector.