0
A set of ordered pairs does not represent a function if any input (or x-value) is associated with more than one output (or y-value). For example, the set { (1, 2), (1, 3), (2, 4) } does not represent a function because the input 1 corresponds to both outputs 2 and 3. In contrast, a function would have each input linked to exactly one output.
What else can I help you with?
Do the ordered pairs below represent a relation a function both a relation and a function or neither a relation nor a function?
To determine if the ordered pairs represent a relation, a function, both, or neither, we need to analyze the pairs. A relation is defined by any set of ordered pairs, while a function is a specific type of relation where each input (first element of the pair) has exactly one output (second element). If any input is associated with more than one output, it is not a function. Without specific ordered pairs provided, I cannot give a definitive answer.
What is the term use to to describe any set of ordered pairs?
A relation is defined as a set of ordered pairs. A function is a special kind of relation ...
Is ordered pairs a relation or function?
An ordered pair can represent either a relation or a function, depending on its properties. A relation is simply a set of ordered pairs, while a function is a specific type of relation where each input (first element of the pair) is associated with exactly one output (second element of the pair). If an ordered pair is part of a set where each input corresponds to only one output, it defines a function. Otherwise, it is just a relation.
How do you find y in a set of ordered pairs?
Y is the second number in a set of ordered pairs.
Which set of ordered pairs could be generated by an exponential function?
An exponential function can be represented in the form ( f(x) = ab^x ), where ( a ) is a constant and ( b ) is a positive real number. The set of ordered pairs generated by such a function will show a rapid increase or decrease, depending on whether ( b > 1 ) or ( 0 < b < 1 ). For example, the pairs ( (0, 1), (1, 2), (2, 4), (3, 8) ) could represent the exponential function ( f(x) = 2^x ). In contrast, a linear function would produce pairs with a constant difference in the ( y )-values as ( x ) increases.
If a set of ordered pairs is not a relation can the set still be a function?
If a set of ordered pairs is not a relation, the set can still be a function.
does this set of ordered pairs represent a function why or why not (-2,2),(-1,2),(3,-1),(3,1),(4,11)?
B.
Do the ordered pairs below represent a relation a function both a relation and a function or neither a relation nor a function?
To determine if the ordered pairs represent a relation, a function, both, or neither, we need to analyze the pairs. A relation is defined by any set of ordered pairs, while a function is a specific type of relation where each input (first element of the pair) has exactly one output (second element). If any input is associated with more than one output, it is not a function. Without specific ordered pairs provided, I cannot give a definitive answer.
Relationship can also be represented by a set of ordered pairs called a?
Relationship can also be represented by a set of ordered pairs called a function.
What is the term use to to describe any set of ordered pairs?
A relation is defined as a set of ordered pairs. A function is a special kind of relation ...
How can you determine that a set of ordered pairs are a graph table diagram equation a function or mere relation?
In general you cannot. Any set of ordered pairs can be a graph, a table, a diagram or relation. Any set of ordered pairs that is one-to-one or many-to-one can be an equation, function.
Is ordered pairs a relation or function?
An ordered pair can represent either a relation or a function, depending on its properties. A relation is simply a set of ordered pairs, while a function is a specific type of relation where each input (first element of the pair) is associated with exactly one output (second element of the pair). If an ordered pair is part of a set where each input corresponds to only one output, it defines a function. Otherwise, it is just a relation.
What is a rule for the function identified by this set of ordered pairs?
You didn't show the Ordered Pairs so there is no way this question could be answered.
How you tell if set of ordered pairs a function?
If there are any pairs with the same second element but different first elements, then it is not a function. Otherwise it is.
How do you find y in a set of ordered pairs?
Y is the second number in a set of ordered pairs.
Which set of ordered pairs could be generated by an exponential function?
An exponential function can be represented in the form ( f(x) = ab^x ), where ( a ) is a constant and ( b ) is a positive real number. The set of ordered pairs generated by such a function will show a rapid increase or decrease, depending on whether ( b > 1 ) or ( 0 < b < 1 ). For example, the pairs ( (0, 1), (1, 2), (2, 4), (3, 8) ) could represent the exponential function ( f(x) = 2^x ). In contrast, a linear function would produce pairs with a constant difference in the ( y )-values as ( x ) increases.
A set of ordered pairs that assign to each x-value exactly one y-value is called a?
A set of ordered pairs that assign to each x-value exactly one y-value is called a function.
