The moment of inertia around an axis is defined by I = Σm_i r_i², where m_i is the mass of the particle and r_i is the distance of the ith particle from the rotational axis. Consider a diatomic molecule with a bond length R. The masses of the two atoms are m_A and m_B, respectively. The position vector of the center of mass is given by R_CM = (m_A r_A + m_B r_B) / (m_A + m_B), where r_A and r_B are the position vectors of atom A and B, respectively. Choose a set of (x, y) Cartesian axes with the origin at the center of mass and with the molecular axis along the x-axis. Combine Eqs (1) and (2) and write down an expression for the moment of inertia around the axis expressed in terms of the bond length R.