If the vectors e₁ = (1, 0, 2), e₂ = (0, 1, 0) and e₃ = (-2, 0, 1) form an orthogonal basis of the three-dimensional real space R³, then the vector u = (4, 3, -3) \[ \in \] R³ can be expressed as

A. \[{\text{u}} = - \frac{2}{5}{{\text{e}}_1} - 3{{\text{e}}_2} - \frac{{11}}{5}{{\text{e}}_3}\]

B. \[{\text{u}} = - \frac{2}{5}{{\text{e}}_1} - 3{{\text{e}}_2} + \frac{{11}}{5}{{\text{e}}_3}\]

C. \[{\text{u}} = - \frac{2}{5}{{\text{e}}_1} + 3{{\text{e}}_2} + \frac{{11}}{5}{{\text{e}}_3}\]

D. \[{\text{u}} = - \frac{2}{5}{{\text{e}}_1} + 3{{\text{e}}_2} - \frac{{11}}{5}{{\text{e}}_3}\]

Answer: Option D