Definition, Betydelse & Anagram | Engelska ordet ELLIPSES

Definition av ELLIPSES

1. böjningsform av ellipse
2. böjningsform av ellipsis

Exempel på hur du använder ELLIPSES i en mening

• In conic sections, it is said of two ellipses, two hyperbolas, or an ellipse and a hyperbola which share both foci with each other.
• Known for his ascetic approach, Bresson made a notable contribution to the art of cinema; his non-professional actors, ellipses, and sparse use of scoring have led his works to be regarded as preeminent examples of minimalist film.
• For all ellipses with a given semi-major axis the orbital period is the same, regardless of eccentricity.
• In mathematics, a quadric or quadric surface (quadric hypersurface in higher dimensions), is a generalization of conic sections (ellipses, parabolas, and hyperbolas).
• This new area of mathematics involved new methods of reasoning and new basic concepts (continuous functions, derivatives, limits) that were not well founded, but had astonishing consequences, such as the deduction from Newton's law of gravitation that the orbits of the planets are ellipses.
• Also, there is only one class of conic sections, which can be distinguished only by their intersections with the line at infinity: two intersection points for hyperbolas; one for the parabola, which is tangent to the line at infinity; and no real intersection point of ellipses.
• Note the analogy to the classification of conic sections by eccentricity: circles , ellipses , parabolas , hyperbolas.
• Even a simple harmonograph as described can create ellipses, spirals, figure eights and other Lissajous figures.
• James Clerk Maxwell's first scientific paper describes a mechanical means of drawing mathematical curves with a piece of twine, and the properties of ellipses, Cartesian ovals and related curves with more than two foci.
• Borelli also revised Apollonius of Perga: Conics, a treatise on mathematics that examined parabolas and ellipses.
• In his class "Geometry for Artists," Dehn introduced students to geometric concepts such as points, lines, planes and solids; cones sectioned into circles, ellipses, parabolas, and hyperbolas; spheres and regular polyhedrons.
• Therefore, it will usually distort the shape of a geometric figure, for example turning squares into parallelograms, and circles into ellipses.
• Geometrically, the Borromean rings may be realized by linked ellipses, or (using the vertices of a regular icosahedron) by linked golden rectangles.
• There is one chapter each on apostrophes; commas; semicolons and colons; exclamation marks, question marks and quotation marks; italic type, dashes, brackets, ellipses and emoticons; and hyphens.
• Higher Algebra (including certain topics from Linear Algebra), Combinatorics, probability (including topics like conditional probability, Law of total probability, Bayes theorem), Geometry, coordinate system (points and lines, circles, parabolas, ellipses and hyperbolas), Trigonometry (including the inverse trigonometric functions), algebraic functions, exponential functions, logarithmic functions, floor function, fractional part function, signum function, even and odd functions, periodic functions, composite Function, inverse functions, limits, derivative of a function, analysis of continuity and differentiability of a function, derivatives and their applications (tangents and normals to a function, angle between curves, Rolle's theorem, Mean Value Theorem, monotonicity of a function, and maxima and minima of a function), indefinite antiderivative of a function, definite integrals, analysis of area bounded by a curve and its axis, and differential equations.
• The notion of hyperbolic orthogonality arose in analytic geometry in consideration of conjugate diameters of ellipses and hyperbolas.
• Isophotes of the galaxy are near perfect ellipses, twisting no more than 5° out of alignment, with changes in ellipticity of no more than 0.
• Farey is also remembered as the first English inventor of the ellipsograph, an instrument used by draughtsmen to inscribe ellipses.
• In the patched conic approximation, used in estimating the trajectories of bodies moving between the neighbourhoods of different bodies using a two-body approximation, ellipses and hyperbolae, the SOI is taken as the boundary where the trajectory switches which mass field it is influenced by.
• The term "bipolar" is further used on occasion to describe other curves having two singular points (foci), such as ellipses, hyperbolas, and Cassini ovals.

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