Question: (1 point) Let V be a vector space, u, u EV, and let T : V V and T2 V V be linear transformations

(1 point) Let V be a vector space, u, u EV, and let T : V V and T2 V V be linear transformations such that T(v) = 7v+3u, T(u) = -4v+6u, T(v) = -4v5u, T(u) = -6v 7u. Find the images of u and u under the composite of T and T2. (TT)(v) = = (TT)(u) =

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