Three rectangular blocks of mass \(m\), \(2m\), and \(3m\) are stacked vertically on a frictionless horizontal table, with the block of mass \(m\) on top, the block of mass \(2m\) in the middle, and the block of mass \(3m\) at the bottom. The coefficient of static friction between any two contacting block surfaces is \(\mu_s\), and the blocks do not tip. In three separate trials, a horizontal pulling force of magnitude \(F_1\), \(F_2\), or \(F_3\) is applied to the block of mass \(m\), \(2m\), or \(3m\), respectively. Which of the following correctly ranks the maximum magnitudes of \(F_1\), \(F_2\), and \(F_3\) for which the entire three-block stack accelerates together without slipping at any interface?