Outrageously Funny Word Dictionary :: Spheroidal

👉 Spheroidal, a term used in astronomy to describe a body that is spherical or oblate (inverted) when viewed from an observer at right angles.

sphoeroides

👉 Spheroidal, also known as spherical, or sphere-like, is a geometric concept in mathematics and physics. It describes a shape that has its center at the origin of Cartesian coordinates. This shape is often used to simplify problems involving circles, ellipses, paraboloids, and other objects with circular symmetry. In mathematical terms, spheroidal shapes are those whose shape can be described by a function that takes any point on the surface as input and returns another point on the surface as output

spheroidize

👉 Spheroidally is a noun that refers to an object or object in space, with its shape resembling a sphere. Spheroids are common in astronomy and physics because they have a spherical symmetry, meaning their shape remains unchanged under rotation. They can be used to describe the shape of celestial bodies, such as planets, moons, asteroids, and comets.

spheroidically

👉 Spheroidal, or spherical, refers to a mathematical object that is made up of concentric spheres. These are objects that have the same radius and different radii around them. Spheroids are often used in astrophysics, particularly in modeling celestial bodies like planets and moons, as they can accurately represent the shape of these celestial bodies.

spheroidical

👉 Spheroidally is a mathematical concept that refers to a sphere with its center at the origin of coordinates, and all its points lie on a plane which passes through the origin. It has four dimensions, represented by r (radius), phi (longitude) and theta (latitude). The spheroid is often used in celestial mechanics to represent objects moving around a central body, as it allows for an accurate representation of spherical symmetry. In physics, spheroids are commonly used to model the shape

spheroidally

👉 In physics, a spheroidal function is a type of periodic function that can be represented as a series of sine waves. These functions are named after their shape resembling a spherical shape, and they have applications in various fields such as astronomy, geophysics, and engineering. For example, the spheroidal function f(r) = sin(2πr/3), where r is the distance from the origin to the point on the sphere, has been used in astrophysics to model

spheroidal

👉 Spheroidal

sphaeridial