The geometrical meaning of vector product of two vectors aand is
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The cross product has a much simpler geometrical interpretation. The magnitude of the cross product of two vectors is the area of the parallelogram with the two vectors as adjacent sides, and the direction is that perpendicular to both the vectors (where the exact direction is decided by the right-hand rule )..
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The geometrical meaning of vector product of two vectors and is
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- The cross product has a much simpler geometrical interpretation. The magnitude of the cross product of two vectors is the area of the parallelogram with the two vectors as adjacent sides, and the direction is that perpendicular to both the vectors (where the exact direction is decided by the right-hand rule ).
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