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Question 1: For the definition of projection and related facts, see pages 76-77. Let V be a vector space and T: V → V be a linear transformation. Prove that T = T2 if and only if T is a projection on W1 = {y T(y) = y} along N (T).
Question 2: Let β be an ordered basis for a finite-dimensional vector space V, and let T: V → V be linear. Prove that, for any nonnegative integer k, [Tk]β = ([T]β)k.
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