Beat frequency heard from two tuning forks

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SUMMARY

The discussion centers on calculating beat frequency using tuning forks, where the user applied the formula v=lambda*f to derive a frequency of 258Hz and a beat frequency of 4Hz. The speed of sound was referenced as 330 m/s, which is standard in many physics contexts. Participants confirmed the calculations were correct, emphasizing the importance of self-validation in problem-solving rather than seeking constant confirmation from others. The conversation also highlighted the need for users to demonstrate effort in their inquiries, aligning with forum guidelines.

PREREQUISITES
  • Understanding of wave frequency and wavelength relationships
  • Familiarity with the concept of beat frequency in acoustics
  • Basic knowledge of sound speed, specifically 330 m/s
  • Ability to use LaTeX for mathematical expressions
NEXT STEPS
  • Research the principles of beat frequency in acoustics
  • Learn how to apply the wave equation v=lambda*f in various contexts
  • Explore the use of LaTeX for formatting mathematical equations
  • Study self-validation techniques in problem-solving for physics
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Students in physics, educators teaching acoustics, and anyone interested in mastering wave phenomena and enhancing their problem-solving skills in scientific contexts.

Andrew Tom
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Homework Statement
Beat frequency
Relevant Equations
Beat frequency
1665136479203.png

Is my solution correct?

I used v=lambda*f, i.e. f=v/lambda to get the frequency for each wave. Then I calculated the average of the frequencies to get 258Hz and found the beat frequency by doing f1-f2 to get 4Hz. I then said that this means the observer will hear a tone of frequency 258Hz which rises and falls in intensity 4 times per second.
 
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Hi,

No Joy with ##\LaTeX## :wink: ?

PF isn't for stamp-approving homework answers.
On the other hand, I find no obvious errors in your calculation.
Are you allowed to use 332 m/s as speed of sound ?

##\ ##
 
BvU said:
Hi,

No Joy with ##\LaTeX## :wink: ?

PF isn't for stamp-approving homework answers.
On the other hand, I find no obvious errors in your calculation.
Are you allowed to use 332 m/s as speed of sound ?

##\ ##
Thank you I will use LaTeX next time.

It is given as 330 in the formula booklet so I don't think so.

Would it be ok to just post the question rather than asking for confirmation of my answer? Or is there some other way it should be done?
 
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Andrew Tom said:
Would it be ok to just post the question rather than asking for confirmation of my answer? Or is there some other way it should be done?
At some point you should reach a stage where you have acquired enough confidence in yourself to troubleshoot your own work. Asking people to check your work is analogous to riding a bike with training wheels. You will never start doing it without the wheels until you remove them. Avoid asking for help unless you are stumped and don't know how to proceed, not if you have reached an answer and you feel OK about it.

When I troubleshoot my work, I try as hard as I can to produce arguments, calculations, limiting cases, etc. that might prove me wrong. If I can't find any, chances are that I'm right. To reinforce this opinion I might do web research and see what others have said or done on the subject. This particular Wikipedia article has everything you need to convince yourself that you did it right.
 
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