Harmonics, Notes, Beat frequency

samedi 31 mai 2014

1. The problem statement, all variables and given/known data

When an instrument plays a note, the resulting sound is a combination of all the possible harmonics for that instrument in its momentary configuration. For instance, a musician changes notes on a violin by pressing the strings against the neck of the instrument, thus shortening the string length and changing the possible harmonics. A given shortened string will play at one time all the possible harmonics allowable by its string length. A given note is the same set of harmonics for all instruments.



1. Doesn't a wavelength have an infinite possibility of harmonics?



2. Why is there no beat frequency if each harmonic has a different frequency.



These aren't actual questions from my study books but they are really confusing to me.



2. Relevant equations



1. f=nv/2L



2. beat frequency= abs (f1=f2)



3. The attempt at a solution



1. My reasoning for thinking that there is an infinite number of possible harmonics is that you can keep increasing n in f=nv/2L.



2. Maybe there is no beat frequency because the frequencies are not close enough together or maybe the fundamental frequency "envelopes" the rest of the harmonic frequencies?

1. The problem statement, all variables and given/known data







2. Relevant equations







3. The attempt at a solution





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