Which one of the following options is the most appropriate match between the items given in Column 1 and Column 2? 
Two independent electrostatic configurations are shown in the figure. Configuration (I) consists of an isolated point charge \(q = 1\ \text{C}\), and configuration (II) consists of another identical charge surrounded by a thick conducting shell of inner radius \(R_1 = 1\ \text{m}\) and outer radius \(R_2 = 2\ \text{m}\), with the charge being at the center of the shell. \[ W_I = \frac{\epsilon_0}{2} \int E_I^2 dV \text{and} W_{II} = \frac{\epsilon_0}{2} \int E_{II}^2 dV, \] where \(E_I\) and \(E_{II}\) are the magnitudes of the electric fields for configurations (I) and (II) respectively, \(\epsilon_0\) is the permittivity of vacuum, and the volume integrations are carried out over all space. If \[ \frac{8\pi}{\epsilon_0} |W_I - W_{II}| = \frac{1}{n}, \] what is the value of the integer \(n\)? 
In a hadronic interaction, \(\pi^0\)'s are produced with different momenta, and they immediately decay into two photons with an opening angle \(\theta\) between them. Assuming that all these decays occur in one plane, which one of the following figures depicts the behaviour of \(\theta\) as a function of the \(\pi^0\) momentum \(p\)? 