A point is described as an ordered pair because it is a pair of numerical values (x, y) that are always presented in the same order.
A point on a 2-dimensional plane (which is used very often from Algebra onward) is much easier to use if it is described in some way that is completely understandable, using some sort of universal "code" for points. An ordered pair is a pair of two numbers, one which describes how far to the right the point is from a common reference point, the origin; while the other one describes how far upward it is from the origin. This pair of numbers is always in the order (distance to the right, distance upward), better known as (x,y), so it is not just a pair, but an Ordered Pair.
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Ordered Pair
It is the geometric representation, in the Cartesian plane, of the ordered pair.
Infinitely many. Each and every point on the graph gives rise to an ordered pair.
There are infinitely many ordered pairs: each point on the straight line defined by the equation is an ordered pair that is a solution. One example is (0.5, 2.5)
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The pair of numbers are called "coordinates".
Ordered Pair
This is called plotting the point on the Cartesian or coordinate plane.
A set ordered pair is...called a set ordered pair
Ordered pair
The origin, in the Cartesian coordinate system, is the point with coordinates (0, 0). So, if you have another ordered pair, the ordered pair doesn't "have an origin"; rather, the origin is another point.
A point, in two dimensional space, is defined as an ordered pair.
The pair of numbers you can use to locate a point on a coordinate plane would be called the ordered pair. Used on maps and on graphs to locate the point.
It is the geometric representation, in the Cartesian plane, of the ordered pair.
Infinitely many. Each and every point on the graph gives rise to an ordered pair.