複選題

22. If we consider the three non-hybridized $p$ orbitals ($\psi_{1}, \psi_{2}$ and $\psi_{3}$) and their electrons using the molecular orbital (MO) theory, we can determine three $\pi$ MOs $\psi_{\pi}^{(1)}, \psi_{\pi}^{(2)}$ and $\psi_{\pi}^{(3)}$ with linear combination of $\psi_{1}, \psi_{2}$ and $\psi_{3}$ for that $\psi_{\pi}^{(1)} = C_A \psi_1 + C_B \psi_2 + C_A \psi_3$; $\psi_{\pi}^{(2)} = C_N (\psi_1 - \psi_3)$; $\psi_{\pi}^{(3)} = C_A \psi_1 - C_B \psi_2 + C_A \psi_3$, which obey orthonormal conditions ($\int \psi_{\pi}^{(i)*} \psi_{\pi}^{(i)} d\tau = 1$; $\int \psi_i' \psi_i d\tau = 1$; $\int \psi_i' \psi_j d\tau = 0$ for $i \neq j$). Which of the following statements regarding the linear combination coefficients $C_A$, $C_B$ and $C_N$ are correct?
(A) $C_A > C_B$
(B) $C_B = C_N$
(C) $C_A < C_N$
(D) $C_A = C_B < C_N$


(E) $C_A > C_B = C_N$