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W and V are linear spaces with dimension 2, the base of each of which is (e1,e2). If the linear conversion T:V W is defined

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W and V are linear spaces with dimension 2, the base of each of which is (e1,e2). If the linear conversion T:V W is defined as follows: T(ei tez) = 3e1 + 9e2,T(3e1 + 2e2) = 7e + 23e2 33 A) Find T(e1 - ez)and determine the emptiness and rank of T. B) Find the matrices T for the bases (e1,en)

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