Frequency $ = \frac{{{\rm{Co}} - {\rm{efficient of t}}}}{{2\pi }}$
$ = \frac{{\pi /5}}{{2\pi }} = \frac{1}{{10}}Hz$
Wave length $\lambda = \frac{{2\pi }}{{{\rm{Co}} - {\rm{efficient}}\;of\;x}}$
$ = \frac{{2\pi }}{{\pi /9}}=18m.$
Wave speed $v = \frac{{{\rm{Co - efficient of }}t}}{{{\rm{Co - efficient of }}x}}$
$ = \frac{{\pi /5}}{{\pi /9}} = 1.8m/s.$
$(A)$ If the wind blows from the observer to the source, $f_2 > f_1$.
$(B)$ If the wind blows from the source to the observer, $f_2 > f_1$.
$(C)$ If the wind blows from the observer to the source, $f _2 < f _1$.
$(D)$ If the wind blows from the source to the observer, $f _2 < f _1$.
${y_1} = 0.06\sin 2\pi (1.04t + {\phi _1})$,
${y_2} = 0.03\sin 2\pi (1.04t + {\phi _2})$
The ratio of the intensity of the waves produced by the vibrations of the two particles will be
$\left(t_{0}\right.$ represents the instant when the distance between the source and observer is minimum)
