regular convex solid
- noun
- Specialized
- A cube is an example of a regular convex solid because all its faces are equal squares.
Examples
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Mathematicians have proved that there are only five regular convex solids in three-dimensional space.
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A regular convex solid has faces that are all the same shape.
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Each regular convex solid exhibits perfect symmetry, making them fascinating to both mathematicians and artists.
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What is a regular convex solid?
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A cube is an example of a regular convex solid because all its faces are equal squares.
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Mathematicians have proved that there are only five regular convex solids in three-dimensional space.
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Each regular convex solid exhibits perfect symmetry, making them fascinating to both mathematicians and artists.
Synonyms
A 3D shape with all the same regular flat faces, like a cube or tetrahedron
A solid with the same flat faces and equal angles, like a cube
A solid with the same flat faces that are regular polygons and with all angles the same
A solid shape with identical flat faces that are regular polygons like a cube
A three-dimensional shape with identical regular flat faces, like a cube
How Many
- Specialized
- Specialized
- Specialized
- Specialized
- Specialized
- Specialized
Surface Forms
Morphology
The meaning is directly compositional: 'regular' (symmetrical/even), 'convex' (bulging outward/no indentations), and 'solid' (a three-dimensional shape) combine to describe a symmetrical outward-curving 3-D shape. A B1 learner who knows these constituent meanings can reliably infer the phrase refers to a symmetric convex three-dimensional figure (e.g. Platonic-type solids), so the MWE is transparent.
Etymology
Regular convex solid is a phrase from geometry that names a neat 3D object: regular means all its flat faces are the same, convex means it has no dents and always bulges outward, and solid means a full three-dimensional shape. So, the term refers to a 'perfect, balanced 3D shape'.