Let u = (8, 1, 0). Find the orthogonal projection of u onto the subspace W spanned by the (non-orthogonal) vectors $u_1$ = (1, -1, 0) and $u_2$ = (0, 4, -1).
(A) ($rac{15}{2}$, $rac{1}{2}$, -2) (B) ($rac{13}{2}$, $rac{1}{2}$, -2) (C) ($rac{1}{2}$, $rac{1}{2}$, -2) (D) ($rac{11}{2}$, $rac{1}{2}$, -2) (E) ($rac{9}{2}$, $rac{1}{2}$, -2) (F) ($rac{5}{2}$, $rac{1}{2}$, -2)
(G) ($rac{3}{2}$, $rac{1}{2}$, -2) (H) ($rac{7}{2}$, $rac{1}{2}$, -2)