Showing posts with label Composition of Functions. Show all posts
Showing posts with label Composition of Functions. Show all posts

Wednesday, August 25, 2010

Composition of Functions


Introduction for composition and invertible function:
In this article let me help you on composition of functions. An invertible functions for ƒ is a function from B to A, with the property that a round trip (a composition) from A to B to A returns each element of the first set to itself. A functions ƒ that has an inverse is called invertible; the inverse function is then uniquely determined by ƒ and is denoted by ƒ−1. Function composition is the applications of one function to the results of another. For instance, the functions f: X → Y and g: YZcomprised by computing the output of g when it has an argument of f(x) instead of x
Q. Composition of a function as : h(x)= x2+2x-3. determine dom of f, dom of gand dom of h. This could also help us on intermediate algebra help
Answer 1
Composition is the operation of taking the output from one function and using that as the input to a second function. this site!