In a Cartesian coordinate system, the origin is the point where the axes of the system intersect.
The reference point is set as the origin of the local Cartesian coordinate system used by the calculation procedure.
Tell me about the Cartesian coordinate system's parabola.
The prototypical example of a coordinate system is the Cartesian coordinate system.
Ecuațiile care folosesc sistemul de coordonate cartezian sunt numite ecuații carteziene.
If my life were expressed as a function on a four-dimensional Cartesian coordinate system, that spot at the moment I first sat on it would be zero-zero-zero-zero.
The versors of the axes of a Cartesian coordinate system are the unit vectors codirectional with the axes of that system.
Cartesian coordinate system with a circle of radius 2 centered at the origin marked in red.
The aircraft-fixed Cartesian coordinate system (x',y',z') has its origin at the actual aircraft location.
One important aspect of the polar coordinate system, not present in the Cartesian coordinate system, is that a single point can be expressed with an infinite number of different coordinates.
Aceasta ilustrează un aspect important al sistemului de coordonate polare, aspect care lipsește la cel cartezian: un singur punct poate fi exprimat printr-o infinitate de coordonate diferite.
In 1729, he proclaimed that it was as easy to graph a locus on the polar coordinate system as it was to graph it on the Cartesian coordinate system.
În 1729, el a afirmat că a reprezentat un loc geometric în sistemul de coordonate polare, la fel de ușor cum l-a reprezentat într-un sistem de coordonate carteziene.
In an x-y Cartesian coordinate system, the circle with centre coordinates (a, b) and radius r is the set of all points (x, y) such that
Într-un sistem de coordonate x-y, cercul cu centrul (a, b) și raza r reprezintă mulțimea tuturor punctelor (x, y) astfel încât
Using the Cartesian coordinate system, geometric shapes (such as curves) can be described by Cartesian equations: algebraic equations involving the coordinates of the points lying on the shape.
Folosind sistemul de coordonate carteziene, formele geometrice (cum ar fi curbele) pot fi descrise prin ecuații algebrice, anume ecuații satisfăcute de coordonatele punctelor de pe respectiva formă geometrică.
3-dimensional Cartesian coordinate system with illustrations and exercises to favourites