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Question: 9 consider the vector space r2 over r let ...

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9. Consider the vector space R2 over R. Let α = {h.h} with fi = (1,0) and f2 = (1,1). (a) Show that o is a basis for R2 (b) Consider the liner transformation T: R? → R2 given by T((x, v)) = (-r + 2y,-r + v) instances of R) (e) Compute 7). Find the matrix representation of T with respeet to the ordered basis a (on both 110] 18
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