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Cartesian coordinates |
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Cartesian coordinatesIn coordinate geometry, components used to define the position of a point by its perpendicular distance from a set of two or more axes, or reference lines. For a two-dimensional area defined by two axes at right angles (a horizontal x-axis and a vertical y-axis), the coordinates of a point are given by its perpendicular distances from the y-axis and x-axis, written in the form (x,y). For example, a point P that lies three units from the y-axis and four units from the x-axis has Cartesian coordinates (3,4) (see abscissa and ordinate). The Cartesian coordinate system can be extended to any finite number of dimensions (axes), and is used thus in theoretical mathematics. Coordinates can be negative numbers, or a positive and a negative; for example (−4, −7), where the point would be to the left of and below zero on the axes. In three-dimensional coordinate geometry, points are located with reference to a third, z-axis, mutually at right angles to the x and y axes. Cartesian coordinates are named after the French mathematician, René Descartes. The system is useful in creating technical drawings of machines or buildings, and in computer-aided design (CAD). How to thank TFD for its existence? Tell a friend about us, add a link to this page, add the site to iGoogle, or visit webmaster's page for free fun content. |
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| In the eyes of a mathematician, these patterns belong to something called the Cartesian coordinate system. He is immortalized today in the name of the Cartesian coordinate system, and the transformation of thought he helped usher has left repercussions up to the modern day. The laser line, optics and 2D camera detector are calibrated together during manufacturing using Cartesian Coordinate Algorithms for advanced imaging and enhanced quality control. |
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