ellipsoids

İngilizce - Türkçe

ellipsoids teriminin İngilizce Türkçe sözlükte anlamı
ellipsoid: elipsoid
ellipsoid: elipsoit
ellipsoid: elips
ellipsoid: geom
ellipsoid: ellipsoidalelipsoit gibi oval şekli olan
ellipsoid: elipsoidal

İngilizce - İngilizce

ellipsoids teriminin İngilizce İngilizce sözlükte anlamı: plural of ellipsoid
ellipsoid: Shaped like a symmetrical oval that is evenly tapered on both ends
ellipsoid: Such a surface used as a model of the shape of the earth
Here the geoid is thirty meters below the ellipsoid.
ellipsoid: of or pertaining to an ellipse; ellipsoidal
ellipsoid: Pertaining to, or shaped like, an ellipsoid; as, ellipsoid or ellipsoidal form
ellipsoid: a surface whose plane sections are all ellipses or circles; "the Earth is an ellipsoid"
ellipsoid: a surface, all of whose cross sections are elliptic or circular (includes the sphere)
ellipsoid: A three-dimensional mathematical model which approximates the shape of the geoid Many different ellipsoids have been developed for continents or individual countries to minimize local deviations from the geoid The standard global ellipsoid is the World Geodetic System of 1984 (WGS 84) Reference: Peter Dana, The Geographer's Craft
ellipsoid: A model that approximates the Earth Also called a spheroid
ellipsoid: – A mathematical model of the earth formed by rotating an ellipse around its minor axis For ellipsoids which model the earth, the minor axis is the polar axis, and the major axis is the equatorial axis An ellipsoid is completely defined by specifying the lengths of both axes, or by specifying the length of the major axis and the flattening
ellipsoid: three dimensionally elliptic
ellipsoid: 2 (a)
ellipsoid: A mathematical formulation of the shape of the Earth which is defined by a semimajor axis and its eccentricity There are 11 official ellipsoids in use throughout the world The Clark Ellipsoid of 1866 is used in North America
ellipsoid: a surface whose plane sections are all ellipses or circles; "the Earth is an ellipsoid" in the form of an ellipse
ellipsoid: Athree-dimensional ellipse which is used to represent the shape of the surface of the earth A more complete explanation is available in the Standards Section
ellipsoid: See: spheroid
ellipsoid: A solid, all plane sections of which are ellipses or circles
ellipsoid: Centered at c, this is the set
ellipsoid: {i} figure in the shape of an ellipse, oval-shaped figure
ellipsoid: Having every plane section an ellipse or a circle (17)
ellipsoid: A surface whose plane sections (cross sections) are all ellipses or circles, or the solid enclosed by such a surface Also called ellipsoid of revolution, spheroid
ellipsoid: In geodesy, a mathematical figure formed by revolving an ellipse about about its minor axis Two quantities define an ellipsoid, the length of the semimajor axis, a, and the flattening, f=(a-b)/a, where b is the length of the semiminor axis
ellipsoid: In geodesy, a mathematical figure formed by revolving an ellipse about its minor axis It is often used interchangeably with spheroid Two quantities define an ellipsoid, the length of the semimajor axis, a, and the flattening, f = (a - b)/a, where b is the length of the semiminor axis Prolate and triaxial ellipsoids are always described as such
ellipsoid: The type of reflector used in many profile spots Often used in America now to refer to all profile spotlights The reflector is formed in a regular oval shape
ellipsoid: A three-dimensional object defined by an origin (that is, the center of the ellipsoid) and three mutually perpendicular vectors that define the orientation and the major and minor radii of the ellipsoid Defined by the TQ3EllipsoidData data type
ellipsoid: a squashed or stretched sphere in which each of the three axes can be of different lengths (Contrast to a spheroid, in which two of the three axes have the same length ) An ellipsoid has the equation x²/a² + y²/b² + z²/c² = 1
ellipsoid: A solid of which all plane sections through one axis are ellipses and all other plane sections are ellipses or circles
ellipsoid: Shaped like an ellipse; elliptical
ellipsoid: in the form of an ellipse
ellipsoid: In geodesy, unless otherwise specified, a mathematical figure formed by revolving an ellipse about its minor axis It is often used interchangeably with spheroid Two quantities define and ellipsoid; these are usually given as the length of the semimajor axis, a, and the flattening, f = (a-b)/a, where b is the length of the semiminor axis Prolate and triaxial ellipsoids are invariably described as such
ellipsoid: See Conoid, n
ellipsoid: A mathematical model of the earth formed by rotating and ellipse around its minor axis For ellipsoids which model the earth, the minor axis is the polar axis, and the major axis is the equatorial axis An ellipsoid is completely defined by specifying the lengths of both axes, or by specifying the length of the major axis and the flattening
ellipsoid: Where codes =