Relationship can also be represented by a set of ordered pairs called a function.
1
coordinates
A set of ordered pairs is a relation. Or Just simply "Coordinates"
It is not possible to answer the question with no information about which ordered pairs!
there are none, ordered pairs come from equations like x = 2y -5
Ordered pairs
Domain
It is the set of all ordered pairs - nothing less, nothing more.The set may be represented by the coordinates of all points on a plane. But the coordinate plane is not the set.This result is a so-called product set and is called a Cartesian product.
A set of ordered pairs is called a relation. In mathematics, a relation defines a relationship between elements of two sets, where each element from the first set is associated with one or more elements in the second set through ordered pairs. For example, if we have a set of ordered pairs like {(1, 2), (3, 4)}, it represents a specific relation between the first elements and the second elements of those pairs.
Yes. That's why it is called "ordered".
1
If you are talking about the things in the perentheses, (5,-9), they are called ordered pairs. Ordered pairs help you find a location on a coordinate graph.
A coordinate plane has infinitely many ordered pairs: each and every point in the plane is represented by an ordered pair. There may be a small number of points that are identified for a specific reason: for example the vertices of a triangle or quadrilateral and so you may have a few ordered pairs that are specifically labelled.
coordinates
It is the abscissa.
A set of ordered pairs is a relation. Or Just simply "Coordinates"
An equation, a table of values, a set of ordered pairs, and a graph of the equation are all different representations of the same mathematical relationship. The equation defines the relationship between variables, while the table of values lists specific input-output pairs derived from the equation. These pairs can be expressed as ordered pairs (x, y), which can then be plotted on a graph to visually represent the relationship. Together, they provide a comprehensive understanding of the equation's behavior.