hyperboloids's Usage Examples:

octahedrons, dodecahedrons, icosahedrons, ), spheres, ellipsoids, paraboloids, hyperboloids, cylinders, cones.

^{2}\mu 1} shows that surfaces of constant ν {\displaystyle \nu } form hyperboloids of revolution.

In an ideal Penning trap the ring and endcaps are hyperboloids of revolution.

{z^{2}}{c^{2}+\lambda }}1,} whereas surfaces of constant μ {\displaystyle \mu } are hyperboloids of one sheet x 2 a 2 + μ + y 2 b 2 + μ + z 2 c 2 + μ 1 , {\displaystyle.

cylinders the sphere other quadrics: spheroid, ellipsoid, paraboloid and hyperboloids.

describing particles in the upper center of the image would normally be hyperboloids but these are now "squashed" into the cylinder p 1 2 + p 2 2 + p 3 2.

geometry, are known today as hyperboloids of revolution.

generated by revolution of conic sections about their axes, including paraboloids, hyperboloids, and spheroids.

The receiver is located at the point where three hyperboloids intersect.

There are two kinds of hyperboloids.

circles, ellipses, parabolas, hyperbolas, polyhedra (tetrahedrons, cubes, octahedrons, dodecahedrons, icosahedrons, ), spheres, ellipsoids, paraboloids, hyperboloids.

equations that led to new structural and constructional systems, known as hyperboloids of revolution and hyperbolic paraboloids.

Property 3) excludes ruled surfaces (hyperboloids of one sheet, .

Synonyms:

quadric, quadric surface,

Antonyms:

straight line,