Answer:
frequency when car is approaching comes out to be 821 Hz
car is moving away from the object comes out to be 780 Hz
Explanation:
car speed = 20 mph = 8.94 m/s
speed of sound = 343 m/s
violin frequency = 800 Hz
when car is approaching:
[tex]f^{'}= f(\dfrac{c+v_0}{c-v_s}) =800(\dfrac{343+0}{343-8.94}) =821 Hz[/tex]
when car is moving away
[tex]f^{'}= f(\dfrac{c+v_0}{c+v_s}) =800(\dfrac{343+0}{343+8.94}) =780Hz[/tex]
hence the frequency when car is approaching comes out to be 821 Hz
and when the car is moving away from the object comes out to be 780 Hz