Consider two rods connected at point O by a pin and a torsional spring of constant k. The ends of both the rods are pin-connected. If both the rods are perfectly aligned and two loads are along the same line of action, the system stays in equilibrium. Now, if point O is moved slightly, making a small angle with respect to the vertical position, then two couples act on the rods. The first one is due to the applied load acting at point O, causing the rod to move away from the vertical. The second couple is due to the torsional spring constant, which attempts to bring the rod back towards the vertical position. If the magnitude of the moments of these two couples is the same, a critical load expression is formulated. The system's stability depends on the comparison between the applied load and the critical load. If the applied load surpasses the critical load, the system becomes unstable. Conversely, if the applied load is less than the critical load, then the system is stable.