Problem $9\mathrm{.}6$ Consider an object initially at rest that begins a uniform rotational motion with constant angular acceleration in the xy$-$plane about a fixed axis that is perpendicular to the xy plane. If the magnitude of the constant angular acceleration is $0\mathrm{.}95$ rad$/$s$2,$ determine: $($a$)$ the angular velocity of the object at t$11\mathrm{.}5$ s$,$ t$22\mathrm{.}0$ s$,$ and t$33\mathrm{.}5$ s after the rotational motion began; $($b$)$ the angular position of the object with respect to its initial position at t$11\mathrm{.}5$ s$,$ t$22\mathrm{.}0$ s$,$ and t$33\mathrm{.}5$ s after the rotational motion began; and $($c$)$ convert angles obtained in radians into corresponding angles in degrees.