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A pair of numbers used to locate a point on a grid?
Ordered pair (s)
Why is the order of the numbers in an ordered pair is important?
Ordered pairs are used to locate points on the graph. The first number in an ordered pair corresponds to the horizontal axis, and the second corresponds to the vertical axis.
The pairs of numbers that tell the location of a point in the coordinate plane?
It Is An Ordered Pair.
True or false the order of numbers in an ordered pair doesn't matter?
False
What is an ordered list of numbers called?
Chronological order An ordered list of numbers is a "numerical sequence".
What are numbers in an ordered pair called?
Coordinates
What is a pair of numbers to locate a point on a coordinate plane?
The pair of numbers are 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.
An ordered list of numbers?
An ordered pair
a set odered pair is called?
A set ordered pair is...called a set ordered pair
How to indentify an ordered pair?
An ordered pair has to be in parentheses and there has to be a comma in between the numbers (example: (2,6). An ordered pair is for a coordinate graph.
Why the order of the numbers in an ordered pair is important?
Because otherwise it would not be an "ordered" pair.
The location of a point on a grid can be found using two numbers called an?
Ordered pair
Two numbers written in a specific order and enclosed in parentheses are called an?
ordered pair
2 numbers written in a specific order and enclosed in parenthese are called?
This is called an ordered number pair
What is the set of 2 numbers that identifies a location on the coordinate axes?
A set of 2 numbers is called an ordered pair
Can a fraction be in an ordered pair?
An ordered pair can contain any valid numbers - integers, fractions, decimals, or even complex numbers.
