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β 10y agoThe frequency of a clock's waveform with a period of 35 microseconds can be calculated by taking the reciprocal of the period. Thus, the frequency would be 1 / 35 microseconds, which is approximately 28.57 kHz.
The period of a waveform is the reciprocal of its frequency. For a clock waveform with a frequency of 500 kHz, the period can be calculated as 1 / 500 kHz = 2 microseconds.
The period of a waveform is the time it takes for one complete cycle. It is the inverse of the frequency. For a waveform with a frequency of 10 Hz, the period would be 1/10 second or 0.1 seconds.
The period for an AC waveform with a frequency of 400Hz is ( \frac{1}{400} = 0.0025 ) seconds or 2.5 milliseconds. Period is the inverse of frequency, so it represents the time taken for one complete cycle of the waveform at that frequency.
No, the amplitude does not affect the period of a waveform. The period is determined by the frequency of the waveform, which is unrelated to its amplitude.
The period of a wave is the reciprocal of its frequency. Therefore, for a wave with a frequency of 2MHz, the period would be 1/(2x10^6) seconds, which is equal to 0.5 microseconds.
The period of a waveform is the reciprocal of its frequency. For a clock waveform with a frequency of 500 kHz, the period can be calculated as 1 / 500 kHz = 2 microseconds.
The period of a waveform is the time it takes for one complete cycle. It is the inverse of the frequency. For a waveform with a frequency of 10 Hz, the period would be 1/10 second or 0.1 seconds.
The period for an AC waveform with a frequency of 400Hz is ( \frac{1}{400} = 0.0025 ) seconds or 2.5 milliseconds. Period is the inverse of frequency, so it represents the time taken for one complete cycle of the waveform at that frequency.
No, the amplitude does not affect the period of a waveform. The period is determined by the frequency of the waveform, which is unrelated to its amplitude.
The period of a wave is the reciprocal of its frequency. Therefore, for a wave with a frequency of 2MHz, the period would be 1/(2x10^6) seconds, which is equal to 0.5 microseconds.
The period of a sine wave is the reciprocal of the frequency. So, if the time period is 2.5 microseconds, the frequency would be 1 / 2.5 microseconds, which is 400 kHz.
Amplitude, frequency/period and phase.
The period of a waveform is the reciprocal of its frequency. In this case, if the frequency is 4 MHz (4 million cycles per second), the period would be 1 divided by 4 million, which equals 0.25 microseconds.
Excitation frequency can be calculated as the reciprocal of the excitation period, which is the time interval between two consecutive excitations. The formula is: Excitation frequency = 1 / Excitation period. Alternatively, if you know the excitation waveform (e.g., sine wave), you can determine the excitation frequency from the period of that waveform.
The period of a frequency is calculated by taking the reciprocal of the frequency. In other words, period = 1 / frequency. This means that the period represents the time it takes for one complete cycle of a waveform at a given frequency.
The period is the reciprocal of ("one over") the frequency.1/500,000 = 0.000002 second = 2 microseconds
Not sure about duty cycle of a waveform. The frrequency is the inverse of the period and the period is the inverse of the frequency. Frequency (it pains me to tell you) is measured in Hertz, cycles per second. Period is the time for one cycle or seconds per cycle. If we let f be frequency and T be period, then f=1/T and T= 1/f