Answer:
Option D
Explanation:
$I_{P} >I_{Q}$
In case of pure rolling,
$a=\frac{g \sin \theta}{1+I/mR^{2}}$
$a_{Q} >a_{p}$ as its moment of inertia is less.
Therefore, Q reaches first with more linear speed and more translational kinetic energy.
Further, $\omega=\frac{v}{R}$
or $\omega \propto V$
$\therefore$ $\omega_{Q} >\omega_{P}$ as $v_{p} >v_{Q}$