Solving a Physics Problem: Calculating Ambulance Speed with Sound Waves

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Homework Help Overview

The problem involves calculating the speed of an ambulance using the Doppler effect, based on observed frequencies of sound waves as the ambulance approaches and then passes the observer.

Discussion Character

  • Exploratory, Assumption checking, Problem interpretation

Approaches and Questions Raised

  • Participants discuss the application of the Doppler equation and question the accuracy of the observed frequencies and the assumptions made regarding the source frequency.

Discussion Status

Some participants have provided guidance on the potential misinterpretation of the problem, while others are exploring different aspects of the Doppler effect and its application to the given frequencies. There is no explicit consensus on the correct approach or outcome yet.

Contextual Notes

There is a noted discrepancy between the calculated speed of the ambulance and the answer provided in the textbook, leading to questions about the assumptions made regarding the frequencies involved.

pippermay
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Hi,
Can someone please help me with the following problem:

Standing at a crosswalk, you hear a frequency of 560 Hz from the siren of an approaching ambulance. After the ambulance passes, the observed frequency of the siren is 480 Hz. Determine the ambulance's speed from these observations.
 
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Have you done anything on this? What is the problem about, besides simply sound waves? That should help you to find an equation (or equations) you can use.
 
Last edited:
I have placed the information in the Doppler equation "I quess that it what it is called." Where the observed frequency (f') = 480 Hz, frequency (f) = 560 Hz, the velocity (v) = 343 m/s, the velocity of the observer (vo) = 0 m/s, and I am solving for the velocity of the ambulance's speed (vs).

f' = ((v - Vo)/(v + vs))f

vs = ((f(v-vo))/f') - v
vs = ((560(343-0))/(480)) - 343
vs = 57.17 m/s

I get the velocity of the ambulance to be 57.17 m/s, but according to the back of the book the correct answer is 26.4 m/s. I just don't understand what I am doing incorrectly.
 
You must have missed somethingi from the problem. 57.17 comes out correctly with the information you have given us. Maybe the equation is wrong?
 
560 is not the actual frequency of the source at rest it is also the apperent frequency when the amb is coming towards the observer...
 
I just wanted to say Thanks For helping me.
 

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