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    Linear Algebra Problem: Finding the Matrix A for a 3-Dimensional Subspace

    1. The question is asking: Let V be a 3-dimensional vector space with a chosen basis α = {e1,e2,e3}. Consider the subspace W = span(u,v,w). Represent W as span([u]α, [v]α, [w]α), and then write W as a solution space {X : AX = 0} for some matrix A. 2. u = e1 − e2 + e3 v =...
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