the period is 1/60 s or 0.017s and the frequency is 60Hz
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Frequency, measured, musically speaking, in Hertz, is the number of "cycles per second" in a single wave. A sound travelling at the frequency of 440 Hertz (440 cycles per second) produces a note of A, known as concert pitch.
Given that the A above middle C has a frequency of 440 hertz, the lowest note on a regular piano has a frequency, rounded to two decimal places, of 27.50 hertz. Taking this an octave further down gives a frequency of 13.75, too low for a human ear to hear. Descending ten semitones, to two Bs below the bottom end of a piano, gives a frequency approximately equal to 13.75/(2^(1/12)10) = 7.72 Hertz, the closest genuine note to a 7.8 hertz frequency.
yes, they were both during the 1960s, but the beatles broke up in 1970 and the hippie movement continued into the 70s
The frequency of a wave is inversely proportional to its period. This means that as the period of the wave increases, the frequency decreases. Mathematically, the relationship between frequency (f) and period (T) is f = 1/T.
Period = 1 / frequency
As frequency increases, the period decreases. This relationship is inverse, meaning that a higher frequency corresponds to a shorter period. Mathematically, the period is the reciprocal of the frequency, so as one increases, the other decreases.
They are mutual reciprocals. frequency = 1/period period = 1/frequency
Time period = 1 / frequency. Frequency = 1 / time period.
If you double the frequency of a vibrating object, its period will be halved. The period is the time taken for one complete cycle of vibration, so increasing the frequency means the object completes more cycles in the same amount of time, resulting in a shorter period.
The period is the reciprocal of the frequency.
The period of a timer is the reciprocal of its frequency, meaning that period (T) = 1/frequency (f). As the frequency of a timer increases, its period decreases inversely (and vice versa). For example, a timer with a frequency of 1 Hz (1 cycle per second) will have a period of 1 second, while a timer with a frequency of 10 Hz will have a period of 0.1 seconds.
increase. The frequency of a wave is inversely proportional to its period, meaning that as the period decreases, the frequency increases. The relationship between frequency and period is given by the formula: frequency = 1 / period.
Time period = 1 / frequency. Frequency = 1 / time period.
Period = 1 / frequency
Time period = 1 / frequency. Frequency = 1 / time period.Frequency and period are mutual reciprocals.