A uniform thin cylindrical disc of mass $M$and radius $R$is attached to two identical massless springs of spring constant $k$ which are fixed to the wall as shown in the figure. The springs are attached to the axle of the disc symmetrically on either side at a distance $d$ from its center. The axle is massless and both the springs and the axle are in a horizontal plane. The unstretched length of each spring is $L$. The disc is initially at its equilibrium position with its center of mass $\left(CM\right)$ at a distance $L$from the wall. The disc rolls without slipping with velocity ${\overrightarrow{v}}_0=v_0\hat{i}$. The coefficient of friction is $\mu$.