Composition of Functions

In the previous post we have discussed about How to solve Matrix Calculator
and In this blog we are going to learn about the composition functions in mathematics. Composition function is define as the pipelining of the functions in which result of one function applying on other function. It is simply define by an expression if there is a function f (n) and another function is g (n) and these functions are composed that means result of function f (n) applied to the function g (n) that is written as g (f (n)) that is also written as (g â—¦ f ) (n). Basically the symbol of the composed function is define by a small circle as (â—¦) as if there are two functions f (n) and g (n) then composite function is expressed as (g â—¦ f) (n).

If there is function f (n) = 2 n + 3 and another function g (n) = n2 and in the given functions n is define as the input value then composed function g (f (n)) is defined as (2 n + 3) 2 . It is in the order In which first apply the function f (n) and then function g (n) and when we reverse the operation as first we apply the function g (n) and then apply function f (n) then the composition function is describe as f(g(n)). So it should be keep in the mind at the time of solving that composition function based on the order of functions and if the order of functions are changed then result of the composition function will also be changed.

Solving Absolute Value Equations are define as the equations that contain the absolute value and at the time of solving equation change into the or expression. Indian Science Engineering Eligibility test syllabus describe all the topics that helps the students in study the related topics for securing good marks in the examination.