The frequency of an overtone can be calculated by multiplying the fundamental frequency by a whole number multiple. For example, the first overtone (second harmonic) will have a frequency twice that of the fundamental frequency, the second overtone (third harmonic) will have a frequency three times that of the fundamental frequency, and so on.

An overtone is a component frequency of a complex waveform that is higher than the fundamental frequency. The frequency of the nth harmonic is given by fn = n * f, where f is the fundamental frequency and n is the harmonic number. The period of the nth overtone is given by Ton = 1 / fn.

Overtone Frequency: The frequency of the overtone is given by the formula: overtoneFrequency = n * f n * f

Overtone Frequency: The frequency of the nth overtone is given by f_n = n * f. n * f Calculated values Considering these as variable values: f=100.0, n=2.0, the calculated value (s) are given in table below Derived Variable Value Overtone Frequency 200.0