What is the number n of the highest harmonic that could be heard by a person who is capable of hearing frequencies up to f = 16 khz?.

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The  Frequency  will be '266.14 Hz' and the number of loops are '60'.  Explain the term harmonic motion?   A simple periodic motion (such a pendulum swinging or a violin string making music) which has a specific frequency and amplitude or is made up of two or more of these motions.   For the given question-     Tension T = 765 N  Length L = 0.600 m  Mass m =4.50 g     The formula for the  linear velocity  is given as;  Linear density; μ = mass/length    Put the values,   μ = 4.5 x 10⁻³/0.6  μ = 7.5 x 10⁻³ kg/m          The formula for the fundamental frequency   is;  F = (1/2L)√(T/ μ)        F = (1/2x0.6)√(765/ 7.5 x 10⁻³)        F = 266.14 hz    The number of loops  is;  n = f'/f  n = 16000/266.14  n = 60  Thus, a person who can hear frequencies up to f = 16 kHz would be able to hear the  highest harmonic  with number n equal to 60.    To know more about the  harmonic motion,  here   https://brainly.com/question/20885248   #SPJ4    The complete question is-  A piano tuner stretches a steel piano wire with a tension of 765 N . The steel wire has a length of 0.600 m and a mass of 4.50g .  What is the frequency (f_1) of the string's fundamental mode of vibration?  What is the number n of the highest harmonic that could be heard by a person who is capable of hearing frequencies up to f = 16 kHzc?

Explain the term harmonic motion?

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37.6 x ???=3760 this question is basically: thirty seven point six times ?what? equals thr

URGENT PLEASE HELP SOON Each brick in the wall has the dimensions shown below. A rectangular prism with a length of 8 inches,

Explain the term harmonic motion?

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37.6 x ???=3760 this question is basically: thirty seven point six times ?what? equals thr

**URGENT PLEASE HELP SOON** Each brick in the wall has the dimensions shown below. A rectangular prism with a length of 8 inches,

URGENT PLEASE HELP SOON Each brick in the wall has the dimensions shown below. A rectangular prism with a length of 8 inches,