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A Function

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Q: What is a mathematical relationship in which each input corresponds to exactly one output?
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Related questions

What is an input-output relationship that has exactly one output for each input?

function


What is the term for a relation in which each input value corresponds to exactly one output value?

A one-to-one or injective function.


What is the relationship between two quantities for each input there is exactly one output.?

The relationship is called a surjection or a surjective function.


What is mathematical operation?

It is a functional relationship which has an input and an output. Addition, subtraction, multiplication, division, reciprocals, exponentials, logarithms are all examples.


What is a mathematical input output machine?

A calculator


Cost output relationship in short run?

cost output relationship


What is a A relationship that assigns exactly one output value to one input value?

It is a injective relationship. However, it need not be surjective and so will not be bijective. It will, therefore, not define an invertible function.


How do you work out output?

Output from what? Of a mathematical function? Of a computer procedure? Of a machine? Of a river? And what type of output? Please clarify your question.


What are the functions of algorithm?

A function is any relationship between inputs and outputs in which each input leads to exactly one output. It is possible for a function to have more than one input that yields the same output.


What is a transfer function?

A transfer function is a mathematical representation of the relationship between the input and output of a system in the frequency domain. It describes how the system responds to different frequencies and can be used to analyze and design control systems.


What relationship between input and output?

There need not be any relationship.


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.