where do we use harmonic progression ? for example, we use geometric progression for compound interest and arithmetic progression for simple interest. do u know any neat ways to think harmonic progressions ?
\(\large n^{th}\) term of H.P : \(\large a_n = \frac{1}{a+(n-1)d}\)
Teaching purpose, and torturing kids :D ? xD
lol, been failing to explain the "Note" part in attached pic to my niece :/
hmmm see this in wiki http://en.wikipedia.org/wiki/Harmonic_progression_%28mathematics%29
I believe it would be a sitution where things move back and fourth, for example a pendulum. So perhaps something like monitoring tides? is that too broad an answer?
humm i had this only idea when its 1/2^n else -.- mm i tried to think abt it i dunno why i forget :O
simple harmonic motion ?
could you kindly show how the harmonic sequence fits in tides/pendulum example ? @megbass
If you look hard enough in the U.S. Tax Code there are tables that require folks to start taking funds for retirement. One of these tables reducing by one each year. It's a backwards Harmonic Sequence.
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