Maximum tension in the string is
$T_{\max }=m g+\frac{m v^2}{l}$
$=m g+\frac{2 m g l}{l}\left(1-\cos \theta_0\right)$
$=m g+2 m g\left(1-1+\frac{\theta_0^2}{2}\right) \text { (since } \theta_0 \text { is small) }$
$=m g\left(1+\theta_0^2\right)$
$(A)$ Restoring torque in case $A =$ Restoring torque in case $B$
$(B)$ Restoring torque in case $A < $ Restoring torque in case $B$
$(C)$ Angular frequency for case $A > $ Angular frequency for case $B$.
$(D)$ Angular frequency for case $A < $ Angular frequency for case $B$.

