Question :
Yes. A change in temperature changes the speed of sound and the Doppler shift, causing changes of a few percentage.
practice it:
speed of sound, v_sound = vo + 0.6*T
= 331.5 + 21.1*0.6
= 344 m/s
v_source = 44.6 m/s
f = 5.13*10^2 Hz
f' = ?
f' = f*v_sound/(v_sound - v_source)
= 5.13*10^2*344/(344 - 44.6)
= 589 Hz
Excericise :
f' = f*v_sound/(v_sound + v_source)
= 5.13*10^2*344/(344 + 44.6)
= 454 Hz
LEARN MORE REMARKS If the train were going away from the observer, v, - -40.0 m/s...
A train moving at a speed of 40m/s sounds its whistle, which has a frequency of 500Hz. Determine the frequency heard by a stationary observer as the train approaches the observer. The ambient temperature is 24°C.