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a 2.00 m long guitar wire with a linear mass density of 12 g/m is under a tension of 8000 n. what is the fundamental frequency of the resonant vibration of this wire?

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A 2.00 m long guitar wire with a linear mass density of 12 g/m is under a strain of 8000 n, and the fundamental frequency of the resonant vibration of this wire is 204.1 Hz.

The frequency of an event is its repetitions per unit of time. As a contrast to spatial frequency, it is also sometimes referred to as temporal frequency, and as a contrast to angular frequency, it is sometimes referred to as ordinary frequency. A physical body's mass is its total amount of matter. Inertia, or the body's resistance to acceleration (change of velocity) when a net force is applied, is also measured by this property.

The formula for a string's fundamental frequency is f = 1/2*L(T/M)^1/2.

where L is the string's length and T is its tension.

M is the string's linear mass density, which is equal to 204.1Hz at f = 1/2*200(8000/0.012)^1/2.

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