That set is called the ranger of the function.
Discrete Function - A function that is defined only for a set of numbers that can be listed, such as the set of whole numbers or the set of integers. Explicit Definition - A definition of a function by a formula in terms of the variable.
It is the set which comprises the inputs to a function.
A function is a mapping from one set to another such that each element from the first set is mapped onto exactly one element from the second set.
Domain is a set in which the given function is valid and range is the set of all the values the function takes
how it function using television set
Said by Hamlet in Act 1, Scene 5: "...O villain, villain, smiling, damned villain! My tables,--meet it is I set it down, That one may smile, and smile, and be a villain; At least I'm sure it may be so in Denmark..." http://www.online-literature.com/shakespeare/hamlet/6/
If a set of ordered pairs is not a relation, the set can still be a function.
That set is called the ranger of the function.
The domain of a function is the set of values for which the function is defined.The range is the set of possible results which you can get for the function.
The set of all values that a function will return as outputs is called the *range* of the function.
Discrete Function - A function that is defined only for a set of numbers that can be listed, such as the set of whole numbers or the set of integers. Explicit Definition - A definition of a function by a formula in terms of the variable.
An small can (hero) costs only 5$, a original size villain (medium box) set costs 12$ and a large villain or boxcosts from 19 to 100$
It is the set which comprises the inputs to a function.
A function is a rule which assigns to each object in a set A exactly one object in a set B. The set A is called the domain and the set B is called the range. The function is denoted as the letter f.
The set of output values of a function or relation is the range
One example of a simple Borel measurable function is the indicator function of a Borel set. This function takes the value 1 on the set and 0 outside the set, making it easy to determine its measurability with respect to the Borel sigma algebra.