A bowling ball, modeled as a uniform solid sphere of mass \(M\) and radius \(R\), is released from rest at the top of a rough incline of height \(H\). The ball rolls without slipping down the incline and onto a horizontal surface. The ball then smoothly transitions onto a second, frictionless incline of the same angle.

Option	Angular Speed During Ascent	Rotational Kinetic Energy at Peak	Maximum Height Reached
(A)	Decreases	Equal to zero	\(h_{\text{max}} = H\)
(B)	Remains constant	Greater than zero	\(h_{\text{max}} < H\)
(C)	Decreases	Equal to zero	\(h_{\text{max}} < H\)
(D)	Remains constant	Greater than zero	\(h_{\text{max}} = H\)

Which row in the table correctly describes the ball's angular speed during its ascent on the second incline, its rotational kinetic energy at its maximum height on the second incline, and the maximum height \(h_{\text{max}}\) it reaches compared to \(H\)?