Question: Consider the vector space R equipped with the usual internal product and the linear transformation T: R R (x, y, z) - T (x, y,

Consider the vector space R equipped with the usual internal product and the linear transformation T: R  R (x, y, z) -  T (x, y, z) = (x - y - z, x + 2z) Determine an orthogonal base for the orthogonal complement of the vector subspace Ker (T). 

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