V = span(S), where S = {(1, i, 0), (1 - i, 2, 4i)}, and x = (3 + i, 4i, -4)

(1)Apply the Gram Schmidt process to the given subset S of
the inner product space V to obtain an orthogonal basis for span(S).
(2)Normalize the vectors in this basis to obtain an orthonormal basis B for span(S).
(3)Compute the Fourier coefficients of the given vector relative to 0 by solving the
system of equations a1u1 + a2u2 + a3u3 = x, where u123 are the vectors of basis B
(4)Compute the Fourier coefficients directly by ai = <x, ui>

B = { (1/(2^.5))(1, i, 0),  (1/(2(17^.5)))(1 + i, 1 - i, 4i)}

(7 + i)/(2^.5) , (17^.5)i