
Therefore, every function is a relation, so the daemon and range of the function are its relations as its relation. From set A to set B.
If a function exists, then the domain of f = A, B is co-domain and all the elements of the set B are found as a reflection of all a € A.
but the range of f is in the elements. So, if f is a function and dom is f = A, co-domain of f is C & B and the range is f C & B,
then A is called a described function from A to B and f: A
Example:
In the case of this function, f (-2) = 4, f (-1) = 1, f (O) = 0, f (1) = 1, f (2) = 4
The Domain of this function are {-2, -1, 0 , 1, 2} and range = 0, 1, 4},
#Domain
#range
#function
#howtofinddomain
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