👉 In mathematics, a hyperboloid (also known as an "ellipsoid") is a surface defined by two non-degenerate equations. These equations describe the shape of the surface in three dimensions. A hyperboloid is often used to model ellipsoids and spheres in geometry, but it can also be used for other purposes such as describing conic sections or surfaces that are not flat. The hyperboloid equation is a second-degree polynomial equation with two variables x and y: x^2
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What is the definition of Hyperbolize? 🙋
👉 In mathematics, a hyperbolize is a mathematical object that represents a hyperbola. A hyperbolize is typically represented as a two-dimensional shape with an axis along which it extends outward from the center of the ellipse (the two-dimensional plane that encloses all points on it). The axis and its endpoints define the vertices of the hyperbolize, while the other end points are the foci of the hyperbolize. A hyperbolize is often used in geometry to represent a geometric
