That would depend on the shape, be it cube, sphere, etc. In general, the volume of any regular solid is its cross-sectional area multiplied by its length.
Plane shapes you draw on paper. Solid shapes can be picked up. Examples of plane shapes would be circle, square, triangle, etc. Examples of solid shapes would be a sphere, a cube, pyramid, and so on. ■
Shapes can tessellate only if a number of them can meet at a point and cover 360 degrees without overlap. For regular shapes this requires that the angles of the shape are a factor of 360 degrees. For non-regular shapes it is necessary that the angles of the shapes can be grouped so that they sum to 360 degrees.
Regular shapes are both equilateral and equiangular. Irregular shapes may or may not be equilateral and equiangular.
visualizing solid shapes means 3 dimensional or 3D figures
Platonic solids are 3D shapes formed using only regular shapes. Only 1 type of regular shape is used to make a platonic solid. Platonic solids are the simplest and purest form of 3D shapes.
The difference between regular geometry and solid geometry is that regular geometry deals with angles, measuring angles, and theorem/postulates. Solid geometry deals with shapes and multiple sided figures.
If this is a trick question, the answer could be: (a) a collector of shapes. (b) a cube (hexahedraon), octahedron, dodecahedron, icosahedron since all of them have five equal shapes. They have more, but the question does not preclude more. There is no regular solid (Platonic solid) with 5 equal faces.
That would depend on the shape, be it cube, sphere, etc. In general, the volume of any regular solid is its cross-sectional area multiplied by its length.
Lines, curves, planes, solid shapes are some.
What is a solid shape
Plane shapes you draw on paper. Solid shapes can be picked up. Examples of plane shapes would be circle, square, triangle, etc. Examples of solid shapes would be a sphere, a cube, pyramid, and so on. ■
boogers
Pentagons have 5 sides and they can be regular or irregular
Shapes can tessellate only if a number of them can meet at a point and cover 360 degrees without overlap. For regular shapes this requires that the angles of the shape are a factor of 360 degrees. For non-regular shapes it is necessary that the angles of the shapes can be grouped so that they sum to 360 degrees.
Regular shapes are both equilateral and equiangular. Irregular shapes may or may not be equilateral and equiangular.
boogers