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How many faces edges ans vertices does the torus have?

A torus has 1 face, 0 edges, and 0 vertices. It is a continuous surface with no boundaries, which distinguishes it from polyhedral shapes that have defined edges and vertices. Thus, in topological terms, it is considered as having these specific characteristics.


How many faces edges and vertices does a torus have?

A torus has one surface, no edges, no vertices.


What 3d shape with no vertices or edges?

A sphere, ellipsoid, torus (doughnut), and many more besides.


What solid figure has 0 flat surfaces and 0 vertices?

A sphere or torus (a donut).


How many vertices and faces of 3D shapes?

You can find a polyhedron with any number greater than 4 of vertices or faces. However, a torus, ellipsoid, sphere, paraboloid, hyperboloid are all standard shapes with no vertices. Cylinders, too, have no vertices. And there are many completely random shapes - a lump of putty, for example, which will have no vertex.


What solid figure has no vertices?

A sphere, an ellipsoid, a torus (donut), an irregular blob with no pointy bit.


What shape has 0 flat surfaceas and 0 vertices?

A blob, an ellipsoid, a torus (doughnut), a sphere


Which 3D shape has 3 faces 2 edges no vertices?

A frustrum of a cone, A sphere intersected by two planes, An ellisoid intersected by two planes, A torus (doughnut) with a radial slice removed, A torus intersected by a plane nearer than its inner radius, A cylinder, and many more.


Which 3d shape has 2 edges and no vertices?

A cylinder, a frustum, a sphere with two slices cut off, a torus (doughnut) with a wedge removed are some examples.


How many faces does a torus have?

It has one face.


What geometric solid has exactly two bases and no vertices?

A cylinder, a frustum of a cone, a sphere or ellipsoid with slices cut off the top and bottom, half a torus (doughnut), are some examples.


What is a mathematical torus?

A torus is a doughnut shape. There is a picture and an enormous amount of information at http://en.wikipedia.org/wiki/Torus .