relation represents a function-Difference between Function and Relation
Function is a special type of relation.But what makes the function different from relation is that each elements of one set is connected to unique element of another set.The function des..
difference between relation and function
Introduction for difference between relation and function: Functions: In difference between relation and function, the concept of a function is essential in mathemat..
Difference between relation and function :
The following statements explain the difference between relation and function, 1. Function has a special with output and input. Relation is a mapping of input and out put. 2. In a ..
is a function a relation
is a function a relation: Relations and functions Relations and functions are very closely related. While all functions are relations, not all relations..
Relation:
In difference between relation and function, given two sets X and Y (not necessarily different) a relation from X to Y is any subset R `sube` X Y. If (a, b) `sube` R. ..
Solving functions / relations: Example for functions:
Problem 2: Let A be the set of all 11 players of team A in a ground. To solve Let f : A N be functions define by f (x) = number of the player x. Show that functions f is one-one but not onto. Sol: ..
how do you determine relations as functions?
how do you determine relations as functions?: In mathematics the difference between a function and a relation is that each X-value in a function only has a single Y-valu..
solving functions / relations
Introduction on solving functions / relations : The idea of relations and functions, domain, co-domain and range has been introduced along with different types of specific real valu..
Relation that represent a function - Condition
For a relation to be a function ,we need to consider the domain of the ordered pairs.The domain in the ordered pairs must be different from the domain of the other ordered pairs.For example {(2,3),(3,4),(4,5),(3,7)} i..
Properties for function and relations:
In difference between relation and function, a relation on a set A can satisfy any of the following properties: R is reflexive : for all x A, (x, x) R, i.e. `AA` x : (x, x) R...
Result Pages   :     1     2     3     4     5     6     7     8     9     10     11