RANGE OF A FUNCTION Meaning and
Definition
-
The range of a function, in the realm of mathematics, refers to the set of all possible values that the function can produce as outputs. It is the collection of all the actual output values attained by the function when different input values are provided. In other words, the range represents the complete range of potential outputs for a given input set.
The range can be understood as the vertical extent of the graph of a function, indicating the values on the y-axis that are covered by the function. It comprises all the dependent variable values that correspond to the complete set of independent variable values considered within the function's domain.
The range is determined by observing the function's behavior and examining the outputs it generates when various inputs are plugged in. It can be represented either by listing the individual elements of the set or by specifying the range in terms of the interval constraints.
The range can vary based on the function being studied. Some functions may have a finite range, where the set of output values is limited and bounded, while others may have an infinite range, where the outputs can reach out to infinitely high or low values.
In summary, the range of a function encompasses all possible output values derived from the set of input values. It plays a vital role in assessing the behavior and scope of a given function, aiding in the interpretation and analysis of its overall characteristics.
Common Misspellings for RANGE OF A FUNCTION
- eange of a function
- dange of a function
- fange of a function
- tange of a function
- 5ange of a function
- 4ange of a function
- rznge of a function
- rsnge of a function
- rwnge of a function
- rqnge of a function
- rabge of a function
- ramge of a function
- rajge of a function
- rahge of a function
- ranfe of a function
- ranve of a function
- ranbe of a function
- ranhe of a function
- ranye of a function
- rante of a function
Infographic
Add the infographic to your website:
