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What else can I help you with?
Switching of coordinates in each ordered pair?
The INVERSE of any relation is obtained by switching the coordinates in each ordered pair.
What is the point of origin in an 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.
The first number in an ordered pair is the x-value and the second number is the y-value These two numbers are called the of the point?
Cartesian coordinates. Also, the abscissa and the ordinate.
How would you determine the domain and range from a list of ordered pairs?
The domain is the set of the first number of each ordered pair and the range is the set of the second number.
First number in an ordered pair?
2
Switching of coordinates in each ordered pair?
The INVERSE of any relation is obtained by switching the coordinates in each ordered pair.
In an what the first number is the coordinate and the second is the coordinate?
ordered pair
What is the set of the first coordinates in an ordered pair?
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What do you call a pair of coordinate?
An ordered pair of Cartesian coordinates.
What is a ordered pair on a graph?
The coordinates, possibly.
What are numbers in an ordered pair called?
Coordinates
The numbers of in an order pair is called?
In the ordered pair (a, b), the object a is called the first entry, and the object b the second entry of the pair. Alternatively, the objects are called the first and second coordinates, or the left and right projections of the ordered pair.
What gives the coordinates and location of a point?
An ordered pair gives coordinates and location
The coordinates of a point on a grid are written as a?
ordered pair
The numbers in an ordered pair?
x and y coordinates
What are the other names of ordered pair?
They are called coordinates.
What is A set of ordered pairs obtained by exchanging the x-coordinates with the y-coordinates of each ordered pair of a relation or function?
A set of ordered pairs obtained by exchanging the x-coordinates with the y-coordinates of each ordered pair in a relation or function is called the "inverse relation." For example, if the original relation consists of pairs (x, y), the inverse relation will consist of pairs (y, x). This transformation can reveal different properties of the relation, such as whether it is one-to-one or onto in the context of functions.
