How Can We Find the RPM of a CD Through Audio Analysis?

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Discussion Overview

The discussion revolves around determining the RPM of a CD through audio analysis, focusing on the relationship between sound frequency and the rotational speed of the CD. Participants explore various aspects of audio signals produced by the CD player, including mechanical noise and the implications of frequency analysis.

Discussion Character

  • Exploratory
  • Technical explanation
  • Debate/contested
  • Mathematical reasoning

Main Points Raised

  • Some participants suggest that the frequency of the sound wave corresponds directly to the RPM of the CD, with one participant calculating an RPM based on a frequency peak observed in audio analysis.
  • Others argue that the sound analyzed may originate from mechanical noise rather than the audio encoded on the CD, raising questions about the accuracy of relating sound frequency to RPM.
  • There is a discussion about the assumption that one revolution of the CD corresponds to one cycle of sound frequency, with some participants questioning this relationship.
  • Participants mention that disalignments in the rotating mass can cause vibrations that contribute to sound frequency, and they discuss the nature of these disalignments.
  • One participant raises a question about how sound frequency is determined, using an example of a mass on a spring to illustrate their inquiry.
  • Another participant notes that even small disalignments in the CD can lead to audible vibrations at high RPMs, suggesting that these inaccuracies can affect the sound produced.

Areas of Agreement / Disagreement

Participants express differing views on the relationship between sound frequency and RPM, with no consensus reached on whether one revolution corresponds to one cycle of sound frequency. The discussion remains unresolved regarding the implications of mechanical noise and the nature of disalignments affecting sound production.

Contextual Notes

Participants highlight potential limitations in the assumptions made about the relationship between sound frequency and RPM, as well as the influence of mechanical factors that may introduce additional frequencies.

InvalidID
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In this video, a CD accelerates until it breaks:

Here is one comment:

Plotted a small segment of audio just before pop in Audacity http://i.imgur.com/R4nXf87.png

Peak at 456Hz, multiplying by 60 gives 27360RPM

The flaw that he made is that he assumed that there is one CD revolution per cycle in the sound wave, right?
 
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One revolution is one cycle in the frequency, so it is probably correct RPM

A 20x CD player revs about 12000 RPM as normal RPM at 1x, when the laser reads the inner tracks, revs about 640 RPM
 
Why is one revolution one cycle in the sound frequency?
 
Plotted a small segment of audio just before pop in Audacity

I can't find the comment [on YouTube] that this comes from, but the audio must refer to the mechanical noise made by the device that's rotating it, not to the sound encoded on the CD. I'd expect that sound to have a strong component corresponding to the rotational speed, from vibration caused by a slightly non-uniform mass distribution.
 
jtbell said:
I can't find the comment [on YouTube] that this comes from, but the audio must refer to the mechanical noise made by the device that's rotating it, not to the sound encoded on the CD.

It was actually a comment on reddit. Yes, the audio he was referring to was the audio from the video (which is captured using the camera and is due to the mechanical noise by the device that's rotating it).

jtbell said:
I'd expect that sound to have a strong component corresponding to the rotational speed, from vibration caused by a slightly non-uniform mass distribution.

I'm not sure what you mean by something having a strong component.

What exactly determines the frequency of sound? If I have a mass on a spring that oscillates from equilibrium from one maximum to the other and back once every second, will the frequency of the sound be 1 Hz?
 
InvalidID said:
Why is one revolution one cycle in the sound frequency?
Generally speaking, one revolution is one cycle in the frequency - generally because disalignments in the rotating mass will force the mechanism to viberate. However, there can be gear mechanisms, other mechanical things that might have viberations, gear noise, etc which generates other frequencies. Multi cylinder engines might generate frequencies higher than what the revolutions is as the pistons combined fires several times pr. revolution.

Vidar
 
Low-Q said:
disalignments in the rotating mass will force the mechanism to viberate.

What kind of disalignments are we speaking about here?
 
InvalidID said:
What exactly determines the frequency of sound? If I have a mass on a spring that oscillates from equilibrium from one maximum to the other and back once every second, will the frequency of the sound be 1 Hz?
1Hz will be in the frequency spectrum, and probably 2Hz and some higher frequencies are there as well.

What kind of disalignments are we speaking about here?
The center of the CD is not exactly the center of the rotation, and the CD itself is not a perfect disk as well.
 
InvalidID said:
What kind of disalignments are we speaking about here?
Just small disalignments. Even a flywheel which seams to be perfectly round, perfectly centered on the axis, will make a audioable viberation when the RPM gets high enough. And this small inaccuracies will force the rotating mass to wobble a tiny bit, and make a sound with a frequency (keynote) that is exactly the same as the RPM/sec.

Vidar
 

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