(b) For open tube, $n_{0} = \frac{v}{2l}$
For closed tube length available for resonance is
$l^{'} = l \times \frac{25}{100} = \frac{l}{4}\ \ \therefore$ Fundamental frequency of water filled tube
$n = \frac{v}{4l^{'}} = \frac{v}{4 \times (l/4)} = \frac{v}{l} = 2n_{0} \Rightarrow \frac{n}{n_{0}} = 2$