Two identical uniform solid cylinders, A and B, are released from rest from the same vertical height at the top of two identical inclined planes of angle \(\theta\). Cylinder A rolls down its incline without slipping, while cylinder B slides down its incline on a frictionless surface without rotating.

Which row in the table correctly compares the center-of-mass speeds, \(v_A\) and \(v_B\), of the cylinders at the bottom of the inclines and their elapsed travel times, \(t_A\) and \(t_B\), to reach the bottom?

Option	Center-of-Mass Speed at Bottom	Travel Time to Reach Bottom
(A)	\(v_A < v_B\)	\(t_A < t_B\)
(B)	\(v_A > v_B\)	\(t_A < t_B\)
(C)	\(v_A < v_B\)	\(t_A > t_B\)
(D)	\(v_A > v_B\)	\(t_A > t_B\)