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ecla7CubeDefinition:

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A cube is a three-dimensional shape with six square faces.

Properties:

  • Faces: 6 squares of equal size
  • Edges: 12 edges of equal length
  • Vertices: 8 vertices
  • Diagonals: 4 diagonals connecting opposite vertices

Dimensions:

  • Length (L): The length of the sides of the squares
  • Width (W): Same as length (L)
  • Height (H): Same as length (L)

Volume:

Volume = L³

Surface Area:

Surface Area = 6L²

Diagonals:

  • Body Diagonal: Connects two opposite vertices and passes through the center of the cube. Its length is √3 times the length of an edge (√3L).

Additional Information:

  • A cube is a regular hexahedron.
  • It is one of the five Platonic solids.
  • A cube is a symmetrical shape with equal dimensions in all three directions.
  • It can be inscribed in a sphere of radius L√2/2.
  • It can be circumscribed around a sphere of radius L/2.
  • A cube can be unfolded into a net that can be flattened into a plane.
  • A cube is a common shape used in architecture, packaging, and other applications.Definition:

A cube is a three-dimensional shape with six square faces.

Key Features:

  • Six square faces: All six faces are identical, forming a six-sided cube.
  • Twelve edges: The intersections of the faces form twelve edges of equal length.
  • Eight vertices: The points where the edges meet are called vertices (corners).
  • Regular body: All sides and angles of a cube are equal, making it a regular polyhedron.

Dimensions and Volume:

  • Length (L): The side length of the square faces.
  • Volume (V): The space occupied by the cube, calculated as: V = L³

Surface Area:

  • Surface area (A): The total area of the six square faces, calculated as: A = 6L²
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Diagonal:

  • Body diagonal: A line segment connecting two opposite vertices passes through the center of the cube. Its length is √3L.

Additional Facts:

  • A cube is a special case of a rectangular prism where all dimensions are equal.
  • It belongs to the Platonic solids, which are polyhedra with congruent regular faces.
  • Cubes can be inscribed in a sphere and circumscribed around a sphere.
  • It is used in various applications, such as packaging, architecture, and design.

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