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parallelepiped    

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  • Parallelepiped - Wikipedia
    In geometry, a parallelepiped is a three-dimensional figure formed by six parallelograms (the term rhomboid is also sometimes used with this meaning) By analogy, it relates to a parallelogram just as a cube relates to a square
  • Parallelepiped - Definition, Formulas, Examples, and Diagrams
    A Parallelepiped is thus a three-dimensional shape formed by six parallelogram-shaped faces We can also define it as a polyhedron where three pairs of parallel faces join together to form a three-dimensional shape with six faces
  • Parallelepiped - Definition and Formulas - GeeksforGeeks
    Parallelepiped is a three-dimensional structure whose each face is a parallelogram A parallelepiped has 6 parallelogram faces, 8 vertices, and 12 edges The structure of a parallelepiped is similar to a three-dimensional hollow or solid box It is used in real-life applications
  • Properties of Parallelepiped - BYJUS
    Parallelepiped is a 3-D shape whose faces are all parallelograms It is obtained from a Greek word which means ‘an object having parallel plane’ Basically, it is formed by six parallelogram sides to result in a three-dimensional figure or a Prism, which has a parallelogram base
  • Parallelepiped: Definition, Formula, Volume, Area, Examples
    What Is a Parallelepiped in Math? A parallelepiped is a three-dimensional geometric solid with six faces such that each face is a parallelogram It is also called a prism with a parallelogram base A parallelepiped is a polyhedron since it is formed by 6 parallelogram faces
  • PARALLELEPIPED Definition Meaning - Merriam-Webster
    The meaning of PARALLELEPIPED is a 6-faced polyhedron all of whose faces are parallelograms lying in pairs of parallel planes
  • Parallelepiped -- from Wolfram MathWorld
    In three dimensions, a parallelepiped is a prism whose faces are all parallelograms Let A, B, and C be the basis vectors defining a three-dimensional parallelepiped Then the parallelepiped has volume given by the scalar triple product V_(parallelepiped) = |A·(BxC)| (1) = |C·(AxB)| (2) = |B·(CxA)|





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