10 Hz
Frequency = 1 / period = 1 / 0.807 = 1.2392 Hz (rounded)
0.02
4 Hz
0.17 Hz
10 Hz
The length of a Hz sine wave can be calculated using the formula: length = 1/frequency. For example, for a sine wave of 1 Hz, the length would be 1 second. This formula is derived from the relationship between frequency (number of cycles per second) and the period (duration of one cycle), where period = 1/frequency.
Period = 1 / frequency = 1/272 = 0.003676 second (rounded)
Frequency = 1 / period = 1 / 0.807 = 1.2392 Hz (rounded)
The length of a 60 Hz sine wave is 1/60 second, which corresponds to a period of 16.67 milliseconds.
The wavelength of a 10000 Hz sine wave is approximately 30,000 nanometers (30 µm), and for a 20000 Hz sine wave, it is approximately 15,000 nanometers (15 µm). This is calculated using the formula: wavelength ( λ) = speed of light (c) / frequency (f).
The signal that changes at a higher rate occupies greater bandwidth.
The period of a 4 Hz wave is 0.25 seconds. Period is the time it takes for one complete cycle of a wave to occur. In this case, for a 4 Hz wave, the wave completes one full cycle every 0.25 seconds.
The frequency of a wave is the reciprocal of its period. So, if the period of the wave is 5 seconds, the frequency would be 1/5 Hz, which is 0.2 Hz.
5 cycles.
The period of a wave is the inverse of its frequency. Therefore, for a radio wave with a frequency of 880,000,000 Hz, the period can be calculated as 1 / 880,000,000 ≈ 1.136 × 10^-9 seconds.
.05 seconds