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A spheroid, also known as an ellipsoid of revolution or rotational ellipsoid, is a quadric surface obtained by rotating an ellipse about one of its principal axes; in other words, an ellipsoid with two equal semi-diameters. A spheroid has circular symmetry.
A spheroid is a three-dimensional shape created from a two-dimensional ellipse. The ellipse is an oval, with a major axis (the longer axis) and a minor axis (the shorter axis). If you rotate the ellipse, the shape of the rotated figure is the spheroid.
Dec 27, 2023 · A spheroid is a three-dimensional shape created from a two-dimensional ellipse. The ellipse is an oval, with a major axis (the longer axis), and a minor axis (the shorter axis). If you rotate the ellipse around one of its axes, the shape of the rotated figure is a spheroid.
A "squashed sphere". Made by taking an ellipse and rotating it about its major or minor axis. Press play: ../geometry/spheroid.html. Illustrated definition of Spheroid: A squashed sphere.
2 days ago · A spheroid is an ellipsoid having two axes of equal length, making it a surface of revolution. By convention, the two distinct axis lengths are denoted a and c, and the spheroid is oriented so that its axis of rotational symmetric is along the z-axis, giving it the parametric representation x = asinvcosu (1) y = asinvsinu (2) z = ccosv, (3 ...
A spheroid is a "squashed sphere" Try different styles in this animation here: images/poly-gl.js?mode=spheroid. A spheroid can be made by taking an ellipse and rotating it about its major or minor axis. Press play to see: images/solid-rev.js?mode=ellipse. Volume and Area of a Sphere Calculator Geometry index.
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Spheroid. A spheroid is a degenerate ellipsoid possessing an axis of revolution where the principal section perpendicular to this axis (the z-axis with our choice of axes indicated above) is a circle. From: Basic Optics, 2016