Answer:
302.05 Hz
228.37433 Hz
Explanation:
v = Speed of sound in air = 344 m/s
[tex]v_r[/tex] = Speed of train relative to the ground in a direction opposite to the first train and approaching it = 18 m/s
[tex]v_r[/tex] = Speed of train relative to the ground in still air = 30 m/s
The frequency of approach is given by
[tex]f'=f\frac{v+v_r}{v-v_s}\\\Rightarrow f'=262\frac{344+18}{344-30}\\\Rightarrow f'=302.05\ Hz[/tex]
The frequency of approach is 302.05 Hz
The frequency of recede is given by
[tex]f'=f\frac{v-v_r}{v+v_s}\\\Rightarrow f'=262\frac{344-18}{344+30}\\\Rightarrow f'=228.37433\ Hz[/tex]
The frequency of recede is 228.37433 Hz