what is the inverse of a period
The period of a wave is the time it takes for one complete cycle to occur, while the frequency is the number of cycles that occur in one second. The relationship between period and frequency is inverse, meaning that as the period increases, the frequency decreases, and vice versa. This can be mathematically demonstrated by the equation: frequency = 1/period.
Frequency (f) is the inverse of period (T), so the equation relating the two is: f = 1/T
The period of a 4Hz wave is 0.25 seconds. This can be calculated by taking the inverse of the frequency (1/4 = 0.25).
Period and frequency are inverse to each other, as period increases frequency decreases. So, to answer this question as the period of the wave decreases its frequency must increase.
The period of a wave can be directly calculated from the frequency of the wave. The period is the inverse of frequency (T = 1/f), where T is the period in seconds and f is the frequency in hertz.
frequency
Yes.
o fricken idea.... i have nk
I think it's frequency.
Period = 1 / frequency
They are inverses. Seconds and Hertz are inverse units.
The period of a wave is the time it takes for one complete cycle to occur, while the frequency is the number of cycles that occur in one second. The relationship between period and frequency is inverse, meaning that as the period increases, the frequency decreases, and vice versa. This can be mathematically demonstrated by the equation: frequency = 1/period.
Frequency (f) is the inverse of period (T), so the equation relating the two is: f = 1/T
The period of a 4Hz wave is 0.25 seconds. This can be calculated by taking the inverse of the frequency (1/4 = 0.25).
To find the inverse frequency of a wave, you simply take the reciprocal of the frequency value. For example, if the frequency of a wave is 10 Hz, the inverse frequency would be 1/10 Hz. This can be useful in certain calculations or when analyzing wave properties.
Period and frequency are inverse to each other, as period increases frequency decreases. So, to answer this question as the period of the wave decreases its frequency must increase.
The fundamental building period is simply the inverse of the building frequency at the lowest harmonic - easy right? Basically, every system has a set of frequencies in which it "wants" to vibrate when set in motion by some sort of disturbance (in building design, typically a seismic or wind event) based on the system's mass and stiffness characteristics. The shortest frequency is known as the natural frequency. The inverse of frequency is the period of the system, and more specifically, the inverse of the natural frequency is the fundamental period.