Two monochromatic electromagnetic waves, Wave 1 with wavelength \(\lambda_1 = 600\text{ nm}\) and Wave 2 with wavelength \(\lambda_2 = 300\text{ nm}\), propagate through a planetary atmosphere with identical incident intensities \(I_0\) and electric field amplitudes \(E_0\). The atmospheric gas molecules scatter light according to Rayleigh scattering, where the scattered intensity \(I_s\) is proportional to \(\lambda^{-4}\), and the EM wave intensity is proportional to the square of its electric field amplitude (\(I \propto E^2\)). What are the ratio of the scattered light intensity of Wave 2 to Wave 1, \(I_{s,2}/I_{s,1}\), and the ratio of their scattered electric field amplitudes, \(E_{s,2}/E_{s,1}\), at equal distances from the scattering molecules?