a function u is said to be harmonic if and only if
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the harmoic means it in reciprocal of ap ok it said to be function
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The function u will be said to be a harmonic motion only and only if:
- If the function 'u' can be simplified in the form of u' + A × sin (ωt + θ), where u' is the initial displacement, A is the maximum displacement from the mean position, ω is the angular frequency, (ωt + θ) is the phase of the particle and θ is the initial phase.
- Also, the acceleration of the particle in SHM should be directly proportional to the negative of the displacement of the particle.
i.e. a ∝ -u
So, where we observe these characteristics in the function 'u' it can be said that it is harmonic.
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