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What is the ordered pair for the point of origin?
(0,0)Easy peasy!
A pair of numbers used to locate a point on a graph?
A pair of numbers that are used to locate a point on a graph is called a ordered pair and is expressed as (x,y) where x is the location horizontally and y is the location vertically. For example the ordered pair (3,5) would be 3 to the right and 5 up away from the origin of the graph (0,0).Is called a ordered pair================ They are called coordinates. They need not be horizontal and vertical distances as suggested by the answer above. They could be polar coordinates which are the angle from the horizontal (anticlockwise), and distance from the origin.
Which ordered pair describes the location of the point shown on the coordinate system below?
Which ordered pair describes the location of the point shown on the coordinate system below
A pair of numbers that can be used to locate a point on a coordinate plane?
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.
Ordered pairs are used to?
Ordered pairs are used for many things. Anytime you graph a point on a cartesian coordinate system, you have an ordered pair. In fact, all of R^2 is made up of ordered pairs. When you put a value in a function and get one out, you have an ordered pair
What is the ordered pair for the point of origin?
(0,0)Easy peasy!
In the ordered pair x and y the x is called the origin?
No, the origin is the point where the x-axis and y-axis meet in the coordinate plane. The x value of an ordered pair is called the abscissa (the y value is called the ordinate).
That does the x-coordinate of an ordered pair specifies?
It is the distance to the right of the origin, which is the point whose coordinates are (0,0).
What is the ordered pair for the origin of the coordinate plane?
Origin = (0,0)
What are the characteristics of a coordinate plane?
It is a plane surface with an origin and a pair of orthogonal axes. The location of any point in the plane is given by an ordered pair of coordinates: the abscissa (distance to the right of the origin) and the ordinate (distance in the vertical direction from the origin).
Why is each point called an ordered pair?
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.
What is another name for the point located at the center on a coordinate plane?
The center of a coordinate plane is called the origin. The origin is the ordered pair (0,0).
The x-coordinate of a point?
In an ordered pair like (2, 5), the first number is the x-coordinate. It is the horizontal distance to the right from the Origin to that point.
How is an ordered pair related to the coordinates on a graph?
The ordered pair IS the coordinates on the graph. If you have the ordered pair (1,2) that means the value of x is 1 and the value of y is 2, so to get to that point on a graph from the origin (center) you would move right 1 unit and up 2 units.
How do you find an ordered pair when given only the data point?
A point, in two dimensional space, is defined as an ordered pair.
His is the point where the x-axis crosses the y-axis. The coordinate location is the ordered pair (00).?
It is at the point of origin where the coordinate on the Cartesian plane is at (0, 0)
What is Cartesian coordinate?
It is an ordered pair (or triplet), which defines the distances of any point in 2 (or 3) dimensional space from a fixed point, called the origin, and along an orthogonal set of axes which cross at the origin.
