In general, the composition of functions is not ___.
commutative
In general, the composition of functions is not commutative.
The composition of functions refers to the operation of applying one function to the output of another function. For example, if f and g are functions, the composition of f and g (written as f(g(x))) involves plugging the output of g(x) into f.
In general, the order in which functions are composed matters. That is, f(g(x)) is not necessarily equal to g(f(x)). This is why the composition of functions is not commutative.
There are special cases where the composition of functions is commutative, such as when the functions are inverses of each other. However, this is not the case in general.
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