A point \(P\) is at a distance \(R\) from the axis of rotation of a rigid body whose angular velocity and angular acceleration are \(\omega\) and \(\alpha\) respectively. The linear speed, centripetal acceleration, and tangential acceleration of the point can be expressed as:

	Linear speed	Centripetal acceleration	Tangential acceleration
\((a)\)	\(R\omega\)	\(R\omega^{2}\)	\(R\alpha\)
\((b)\)	\(R\omega\)	\(R\alpha\)	\(R\omega^{2}\)
\((c)\)	\(R\omega^{2}\)	\(R\alpha\)	\(R\omega\)
\((d)\)	\(R\omega\)	\(R\omega^{2}\)	\(R\omega\)
\((e)\)	\(R\omega^{2}\)	\(R\alpha\)	\(R\omega^{2}\)