A simple pendulum consisting of a small bob of mass \(m\) attached to a light string of length \(L\) is released from rest at an angle \(\theta_0\) from the vertical, where \(0 < \theta_0 < 90^\circ\). The tension in the string at the lowest point of the swing can be separated into a static component \(T_{\text{stat}}\) that balances the component of gravity along the string, and a dynamic component \(T_{\text{dyn}}\) that provides the centripetal acceleration. In a second trial, the pendulum is released from rest from a larger initial angle \(\theta_0' > \theta_0\) (where \(\theta_0' < 90^\circ\)). Which row in the table correctly describes how \(T_{\text{stat}}\), \(T_{\text{dyn}}\), and the magnitude of the time rate of change of tension \(\left|\dfrac{dT}{dt}\right|\) at the lowest point compare to their values in the initial trial?

	Static Component \(T_{\text{stat}}\)	Dynamic Component \(T_{\text{dyn}}\)	Magnitude of Rate of Change \(\left|\dfrac{dT}{dt}\right|\)
(A)	Increases	Remains the same	Increases
(B)	Increases	Increases	Increases
(C)	Remains the same	Remains the same	Remains the same
(D)	Remains the same	Increases	Remains the same