Frequency of sound received at cliff is let $f_1$.
By Doppler's formula, we have
$f_1 =\left(\frac{v}{v-v_s}\right) \cdot f$
$=\frac{v}{v-0.5 v} f=2 f \quad\left[\therefore v_s=0.5 \,v\right]$
Now, reflected sound is observed on a moving engine.
Let observed frequency is $f_2$, then
$f_2=\left(\frac{v-v_0}{v}\right) f_1=\frac{1}{2} f_1=\frac{1}{2} \times 2 f$
$\therefore \quad f_2 \approx 0.990 f$
$(A)$ 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, $f _2 < f _1$.


