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The domain of a function is a set where a function is well defined. More specifically, let \(f: D \rightarrow R\) be a function, which means that \(f(a)\) is well defined for \(a \in D\). The domain of the function \(f\) is the set \(D\). Mathematically you will write \(dom(f) = D\). The range of a function, on the other hand, is a set of values that can be reached via the function. More specifically, let \(f: D \rightarrow R\) be a function, the range is the set of all possible values \(b \in R\) for which there exists \(a \in D\) such that \(f(a) = b\). Often, the range of a function is written as \(R(f)\) or also as \(f(D)\) (which is also known as the image set of \(D\) through the function \(f\)). It is crucial to know the domain of a function because that gives us a safe set of values on which the function is well defined. Then, the range is important because it tells us to what values are reached by the function. A more graphical interpretation is this: A point \(b\) is in the range of \(f\) if the horizontal line \(y = b\) intersects the graph of the function \(f(x)\).
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