n/(1/a1+1/a2+....+1/an)
by using the formula we will calculat time period of simple harmonic motion
The advantage of harmonic mean is that it is used to solve situations in which there are extreme data values to true picture. The disadvantage of it is that it can be time consuming to evaluate the data.
A body undergoes simple harmonic motion if the acceleration of the particle is proportional to the displacement of the particle from the mean position and the acceleration is always directed towards that mean. Provided the amplitude is small, a swing is an example of simple harmonic motion.
The arithmetic mean, geometric mean and the harmonic mean are three example of averages.
The arithmetic mean is 140. The geometric mean is approx 138.56 and the harmonic mean is approx 137.14
When applied to electrical waveforms, a 'harmonic' is a multiple of the fundamental frequency.
by using the formula we will calculat time period of simple harmonic motion
The maximum acceleration of a simple harmonic oscillator can be calculated using the formula a_max = ω^2 * A, where ω is the angular frequency and A is the amplitude of the oscillation.
The period (T) and frequency (f) formula for a simple harmonic oscillator is: T 1 / f where T is the period in seconds and f is the frequency in hertz.
Check out Wikipedia.org, "The World's Encyclopedia" simple harmonic motion >> http://en.wikipedia.org/wiki/Simple_harmonic_motion
Harmonic balancer is bad and will need to be replaced.
The formula for calculating the average energy of a harmonic oscillator is given by the equation: Eavg (1/2) h f, where Eavg is the average energy, h is Planck's constant, and f is the frequency of the oscillator.
The advantage of harmonic mean is that it is used to solve situations in which there are extreme data values to true picture. The disadvantage of it is that it can be time consuming to evaluate the data.
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1.6
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If x and y are two positive numbers, with arithmetic mean A, geometric mean G and harmonic mean H, then A ≥ G ≥ H with equality only when x = y.