Cross_product_triple.svg


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English: The two non-associative triple cross products of three vectors a, b, c. In each case, two vectors define a plane, the other is out of the plane and can be split into parallel and perpendicular components to the cross product of the vectors defining the plane. These components can be found by vector rejection and projection. The triple product is in the plane and is rotated as shown.
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Source Own work
Author Maschen

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28 October 2015

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