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In mathematics, (f ∘ g) represents the composition of two functions. This means that you apply the function g to the input, and then apply the function f to the output of g. Mathematically, (f ∘ g)(x) = f(g(x)). This notation is used to denote the combination of two functions in a specific order.
f of g of x is a composite function that is represented by f(g(x)) (or) (f ∘ g)(x). To find f(g(x)), substitute g(x) into f(x). To find the domain of f(g(x)), find the domain of both the inner function g(x) and the resultant function f(g(x)) and then compute the intersection.
The notation g ∘ f is read as g of f , g after f , g circle f , g round f , g about f , g composed with f , g following f , f then g, or g on f , or the composition of g and f . Intuitively, composing functions is a chaining process in which the output of function f feeds the input of function g.
The notation of the function f with g is (f∘g)(x)=f(g(x)) and is read f of g of x . It means that wherever there is an x in the function f , it is replaced with the function g(x) .
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