answersLogoWhite

0


Want this question answered?

Be notified when an answer is posted

Add your answer:

Earn +20 pts
Q: Why do fafares use harmonic series?
Write your answer...
Submit
Still have questions?
magnify glass
imp
Related questions

Is the harmonic series important for brass instruments?

Yes. The harmonic series is the foundation of how brass instruments work.


What is meant by harmonic series?

The meaning of Harmonic series is a series of values in a harmony way to make music. By the produced vibration of air through an instument or other object.


What is a sequence that converges to 0 but the series diverges?

harmonic series 1/n .


What is a series of frequencies that includes the fundamental frequency and integral multiples of the fundamental frequency?

Harmonic Series


How do you use the word harmonic in a sentence?

The sound of the music was very harmonic.


How do you remove harmonic balancer on 2000 cougar?

use a harmonic puller


Does 1 over n converge?

No. ∑(1/n) diverges. It is the special infinite series known as the "harmonic series."


How do you reprocess the harmonic scalpel?

Harmonic Scalpel is a Single Use Device (SUD) and is not meant to be reprocessed.


What is the torque setting for the harmonic balancer for an AU series 2 ford?

6cyl is 125nm


Whats the mathematical basis of the harmonic series?

If a, b, c, d.......are in Arithmetic Progression (A.P.), then 1/a. 1/b, 1/c, 1/d.....are in Harmonic Progression (H.P.)


Why we use odd harmonic and do not use even harmonic?

That is not true. When you overdrive a valve triode you produce even harmonics.Aphex AudioXciter uses also only the even harmonics.


Is a divergent infinite series to the power of 2 also a divergent series?

Not necessarily, and I'll give you an example. The harmonic series, Σ∞n=1 (1/n), is divergent. However, if you square (1/n) and use the result in the above series; i.e. Σ∞n=1 (1/n2), which is the p-series for p = 2, the result is that the series converges, and so therefore, by definition, is not divergent.