In the List-${\rm I}$ below, four different paths of a particle are given as functions of time. In these functions, $\alpha$ and $\beta$ are positive constants of appropriate dimensions and $\alpha e \beta$ In each case, the force acting on the particle is either zero or conservative. In List-${\rm I}{\rm I}$, five physical quantities of the particle are mentioned $\overrightarrow p$ is the linear momentum, $\overrightarrow L$ is the angular momentum about the origin, $K$ is the kinetic energy, $U$ is the potential energy and $E$ is the total energy. Match each path in List-${\rm I}$ with those quantities in List-${\rm II}$, which are conserved for that path.

LIST - I		LIST - II
P.	$\overrightarrow r$(t)=$\alpha t\,\widehat i + \beta t\widehat j$	1.	$\overrightarrow p$
Q.	$$\overrightarrow r \left( t \right) = \alpha \cos \,\omega t\,\widehat i + \beta \sin \omega t\,\widehat j$$	2.	$\overrightarrow L$
R.	$$\overrightarrow r \left( t \right) = \alpha \left( {\cos \omega t\,\widehat i + \sin \omega t\widehat j} \right)$$	3.	K
S.	$$\overrightarrow r \left( t \right) = \alpha t\,\widehat i + {\beta \over 2}{t^2}\widehat j$$	4.	U
		5.	E