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Q: Suppose that a sine wave has a period of 0.1 seconds What is the frequency of this wave?
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What is the frequency of a sine wave period of 0.1 seconds?

The frequency is the reciprocal of the period. In other words, divide 1 by the period. If the period is in seconds, the frequency is in hertz.


If the frequency of a sine wave is 272 Hz what is the period of the wave in seconds?

Period = 1 / frequency = 1/272 = 0.003676 second (rounded)


What is the period of a 250Hz sine wave?

The period is the reciprocal of the frequency, in this case, 1/250 second.


When a sine wave has a frequency of 50 Hz in 10 seconds it goes through?

5 cycles.


The period of a sine wave is T equals 807 milliseconds What is the frequency of the wave in Hertz?

Frequency = 1 / period = 1 / 0.807 = 1.2392 Hz (rounded)


What is the period of a 50 kHz sine wave?

Period = 1/frequency = 1/50,000 = 0.00002 second = 20 microseconds


What is the frequency of a sine wave with a period of 2 ms?

The definiton of period (T) . Is T = 1/f ; Therefore if you know that the period is 2.5


If the time period of a sine wave 2.5 us what is the frequency?

Its' reciprocal. 400 kilohertz.


What is the period of a 200 kHz sine wave?

Period = reciprocal of ('1' divided by) the frequency = 1/200,000 = 0.000005 second = 5 microseconds


Why a sine wave is a simple vertical line in a frequency domain?

A sine wave is a simple vertical line in the frequency domain because the horizontal axis of the frequency domain is frequency, and there is only one frequency, i.e. no harmonics, in a pure sine wave.


What is the period of a 10 KHz sine wave?

Period = (1/frequency) = 1/104 = 10-4 = 0.0001 second = 0.1 millisec = 100 micro sec.


Why sine wave is unstable at low frequency?

The sine wave at low frequency is unstable because it can create strong currents that nobody can stop them from