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A relation doesn't have an "output value", in the sense that a function does. A set of values is either part of the relation, or it isn't.

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Q: What is The relation is the set of output values for the relation?
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The set of output values of a function or relation?

The set of output values of a function or relation is the range


What is the set of all possible output values of a function or relation?

The Range is the set of all possible output values of a function or relation.


The output of a function or relation The set of y-values that a graph is defined on?

Range


What term describes the set of all possible output' values for a relation?

The "range".


What do you call the set of output values of a function or relation?

The co-domain or range.


What is the set of all output values of a relation?

It is the codomain, often called the range.


What is a mapping or pairing of input values with output values?

A relation is a mapping or pairing of input values with output values.


What is a set of all output values of a relation?

It is known as the codomain, although the term range is also used.


What is the set of all x values in a relation?

It is the domain of the relation.


If a given input value yields four output values that relationship can be best described as a relation true or false?

This is true. If a given input value yields four output values that relationship can be best described as a relation.


Which are examples of mere relation?

It is a collection of the second values in the ordered pair (Set of all output (y) values). Example: In the relation, {(-2, 3), {4, 5), (6, -5), (-2, 3)}, The domain is {-2, 4, 6} and range is {-5, 3, 5}.


What is the relationship between two variables?

The relationship between two variables is called a relation. A relation in which a set of input values maps onto a set of output values such that each input corresponds to at most one output is called a "function." Functions do not necessarily have to be lines; they do not even have to be exponential, or parabolic, or continuous. A bunch of scattered points or lines that meets the requirements can still be considered a function involving two variables.