Four identical rigid rotors, initially at rest, each rotate from \(\theta = 0\) to \(\theta = \Theta\) under the influence of a net torque \(\tau(\theta)\), where \(\tau_0\) is a positive constant. The torque functions for the four rotors are given in the table.

Rotor	Net Torque \(\tau(\theta)\)
1	\(\tau_0 \sqrt{\dfrac{\theta}{\Theta}}\)
2	\(\tau_0 \left(\dfrac{\theta}{\Theta}\right) | Rotor 1 | \(\tau_0 \sqrt{\dfrac{\theta}{\Theta}}\)
2	\(\tau_0 \left(\dfrac{\theta}{\Theta}\right) | Rotor | Net Torque \(\tau(\theta)\)
---	---
1	\(\tau_0 \sqrt{\dfrac{\theta}{\Theta}}\)
2	\(\tau_0 \left(\dfrac{\theta}{\Theta}\right)\)
3	\(\tau_0 \left(\dfrac{\theta}{\Theta}\right)^2\)
4	\(\tau_0 \left[1 - \left(\dfrac{\theta}{\Theta}\right)^2\right]\)

Which of the following correctly ranks the rotational kinetic energies \(K_1\), \(K_2\), \(K_3\), and \(K_4\) of the rotors when they reach \(\theta = \Theta\)?