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As we know that the sampling rate is two times of the highest frequency (Nyquist theorm)

Sampling rate=2 Nyquist

fs=8000hz/8khz

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As we know that the sampling rate is two times of the highest frequency (Nyquist theorm)

Sampling rate=2 Nyquist

fs=8000hz/8khz

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if the sampling rate is twice that of maximum frequency component in the message signal it is known as nyquist rate

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I cannot see where the Nyquist theorem relates to cables, fiber or not.
The theorem I know, the Nyquist-Shannon sampling theorem, talks about the limitations in sampling a continuous (analog) signal at discrete intervals to turn it into digital form.

An optical fiber or other cable merely transport bits, there is no analog/digital conversion and no sampling taking place.

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The Nyquist frequency should not be confused with the Nyquist rate, which is the minimum sampling rate that satisfies the Nyquist sampling criterionfor a given signal or family of signals. The Nyquist rate is twice the maximum component frequency of the function being sampled. For example, the Nyquist rate for the sinusoid at 0.6 fs is 1.2 fs, which means that at the fs rate, it is being undersampled. Thus, Nyquist rate is a property of a continuous-time signal, whereas Nyquist frequency is a property of a discrete-time system.

When the function domain is time, sample rates are usually expressed in samples/second, and the unit of Nyquist frequency is cycles/second (hertz). When the function domain is distance, as in an image sampling system, the sample rate might be dots per inch and the corresponding Nyquist frequency would be in cycles/inch.

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Bad frequency aliasing. See Nyquist criteria.

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