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Composition of Functions
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Composition of Functions
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Composition of Functions
Suppose we have a function f: (P) ?Q and other function g: (Q) ?R, it is composed by putting
the output values of g when it has an argument value...
[Di più]
Composition of Functions
Tutorcircle.
com Page No.
: 1/4
Composition of Functions
Suppose we have a function f: (P) ?Q and other function g: (Q) ?R, it is composed by putting
the output values of g when it has an argument value of f (P) instead of P, suppose R is a
function g of Q and Q is a function f of P, then we can say that R is the function of P.
And the Composition of Functions is said to be associative.
If we have three function P, Q, R
so we can write in the function form as:
P.
(Q.
R) = (P.
Q).
R, the values in the parenthesis which indicate the composition is solved first
for the parenthesis function.
Now we see types of function:
Some types of function are given below:
1.
One – to – one function;
2.
onto function;
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