Question: Let { ul (x) = -6, u2(x) = 12x, u3 (x) = 12x2} be a basis for a subspace of P2. Use the Gram-Schmidt process

 Let { ul (x) = -6, u2(x) = 12x, u3 (x)

Let { ul (x) = -6, u2(x) = 12x, u3 (x) = 12x2} be a basis for a subspace of P2. Use the Gram-Schmidt process to find an orthogonal basis under the integration inner product (f, g) = / f(x)g(x) dac on C'[0, 1]. Orthogonal basis: v1 (a) = -6, v2 (a) = 12x + a, v3 (a) = 12x2 + bac + c a = Ex: 1.23 b = Ex: 1.23 C = Ex: 1.23

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