Clipart illustrations of cubes. Cubes are 3-dimensional geometric solids bounded by six equal squares, making the height, width, and length equal, and all interior angles 90 degrees. It is also called a regular hexahedron, and is one of the five Platonic solids.
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Axes of Symmetry of a Cube
Diagram showing all of the different axes of symmetry of a cube.... |
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Cube
A regular solid body, with six equal square sides.... |
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Cube
A cube.... |
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Cube
"A regular hexahedron: a solid figure bounded by 6 equal squares." — Williams, 1889... |
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Cube
A regular body with six square faces; a rectangular parallelopiped, having all its edges equal. ... |
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Cube
"Science has succeeded in classifying the thousands of known crystals in six systems, to each of which belongs a number of forms having some property in common. In order to classify these different cr... |
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Cube
A cube... |
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Cube
"A cube is a prism whose faces are ends are squares. All the faces of a cube are equal." —Hallock 1905... |
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Cube
An illustration of a cube with the faces shaded.... |
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Cube
Illustration of 3-dimensional cube with hidden edges shown.... |
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Cube
A cube after additions have been made.... |
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Cube, 9 by 9 by 9 with diagonals
9' by 9' by 9' Cube with diagonals labeled.... |
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Cube, Eighth
An 1/8 cube.... |
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Cube, Fourth
An 1/4 cube... |
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Cube, Half
A 1/2 cube... |
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Cube, Isometric of
Isometric of a cube with 30°.... |
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Cube, Isometric of With Circles Inscribed
Isometric of a cube with circles inscribed on its faces.... |
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Cube, Rotated 30°
Cube rotated 30° with vertical plane.... |
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Cube, volume of
An illustration of a cube divided into 6 equal pyramids to illustrate how volume can be found.... |
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Cubing
A visual representation of cubing. "In the diagrams, Figure 1 represents 40 cubed and has a content of 64,000 cubic units; Figure 2 represents 3(40 squared x 8) and the contents of these three blocks ... |
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Isometric of a Cube, Development of
Development of an isometric of a cube.... |
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Nasik Cube
Squares that have many more summations than just rows, columns, and diagonals. Frost extended this idea to cubes, where various sections have the same singular properties.... |
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Octahedron, cube trunctuated by
"When a corner or an edge of one form is replaced by a face of another form, the first is said to be trunctuated by the second." — Ford, 1912... |