Frequeney heard at the hill, $v_{1}$
$\therefore v_{1}=\frac{v \times v}{(v-V)}=\frac{600 \times 330}{330-30}$
Now for reflection, the hill is the source and the driver the observer.
$\therefore v_{2}=v_{1} \times \frac{(330+30)}{330}$
$\Rightarrow v_{2}=\frac{600 \times 330}{300} \times \frac{360}{330} \Rightarrow v_{2}=720 \mathrm{Hz}$
Statement $1:$ In the resonance tube experiment, if the tuning fork is replaced by another identical turning fork but with its arm having been filled, the length of the air column should be increased to obtain resonance again.
Statement $2:$ On filling the arms, the frequency of a tuning fork increases.
${y_1} = 0.05\,\cos \,\left( {0.50\,\pi x - 100\,\pi t} \right)$
${y_2} = 0.05\,\cos \,\left( {0.46\,\pi x - 92\,\pi t} \right)$
then velocity is..... $m/s$
$y_{1}=5 \sin 2 \pi(x-v t) \,c m\,$
$y_{2}=3 \sin 2 \pi(x-v t+1.5) \,c m$
These waves are simultaneously passing through a string. The amplitude of the resulting wave is.........$cm$