Find a basis for W^T (the orthogonal complement of W). Denote by V the vector space of polynomials of degree less than 3, i.e., V = {ax^2 + bx + c | a, b, c ∈ R}. Denote by W the subspace of V given by the span of the elements 1 + 3x and 2 - x^2. Find a polynomial q in V W, i.e., q belongs to V, but not to W.