Question

the linear transfirmation T:R(R) approches R(R) defined asT(x)= x+5 is a​

Answer 1

Answer:

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Answer 2

Step-by-step explanation:

Linear transformation: Let V and W be two vector spaces over R, the field of real numbers. A mapping T from V to W is called a linear transformation from V to W if (i) T(u + v) = T(u) + T(v) for every pair of vectors u and v from V and (ii) T(αv) = αT(v), for every vector v from V and scalar α from R. In other words, T preserves the vector space structure. Equivalently, T is called a linear transformation if T(αu + βv) = αT(u) + βT(v), for every pair of vectors u and v from V and scalars α and β from R.