The electric flux across three closed, irregularly shaped Gaussian surfaces, \(S_1\), \(S_2\), and \(S_3\), is measured in an electrostatic field. Surface \(S_1\) has an outward flux magnitude of \(3\Phi_0\) and an inward flux magnitude of \(2\Phi_0\), enclosing a net charge of \(+Q_0\). Surface \(S_2\) exhibits an outward flux magnitude of \(\Phi_0\) and an inward flux magnitude of \(4\Phi_0\), while surface \(S_3\) exhibits an outward flux magnitude of \(4\Phi_0\), an inward flux magnitude of \(6\Phi_0\), and encloses both a known charge \(q_A = +3Q_0\) and an unknown charge \(q_B\). Which of the following comparisons correctly identifies the net electric flux \(\Phi_{\text{net}, 2}\) through surface \(S_2\), the net electric flux \(\Phi_{\text{net}, 3}\) through surface \(S_3\), and the value of charge \(q_B\)?