Two identical large cylindrical tanks, open to the atmosphere at the top, are filled with ideal, incompressible liquids as shown. Tank 1 is filled to a height \(h_0\) with a liquid of density \(\rho_0\), and Tank 2 is filled to a height \(4h_0\) with a liquid of density \(2\rho_0\). Both tanks drain into the atmosphere through identical small circular openings of cross-sectional area \(A_0\) at their base, where \(A_0 \ll A_{\text{tank}}\). Immediately after the openings are uncapped, what is the ratio of the rate of kinetic energy exiting Tank 2 to that exiting Tank 1, \(\dfrac{(dK/dt)_2}{(dK/dt)_1}\)?