The tetrahedron defined by three vectors 5i, 52,53 in R3 is the set of all vectors of
Chapter 6, Problem 5(choose chapter or problem)
The tetrahedron defined by three vectors 5i, 52,53 in R3 is the set of all vectors of the form c\v\ + C2V2 + C3U 3, where c,- > 0 and c\ + C2 + C3 < 1. Explain why the volume of this tetrahedron is one-sixth of the volume of the parallelepiped defined by 5j, 52, 53.
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