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- the range of Dis all of V, since every polynomial has an antiderivative. Now let V be the space of all continuous functions from R to R and let T: V !V be integration, given by (T(f))(x) =
- The range of f is the set of images of elements in X. In this section we deal with functions from a vector sapce V to another vector space W, that respect the vector space structures. Such a function will be called a linear transformation, deﬁned as follows. Deﬁnition 6.1.1 Let V and W be two vector spaces. A function T : V → W is called a linear transformation of V into W, if following
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