amplitude is the maximum displacement right from the equilibrium position. It does not depend on the mass, period or velocity. Recall displacement at any instant t is
y = A sin 2 pi f t or A sin 2 pi t/T
f = frequency and T - time period.
u can differentiate seismic waves by 1- their movement , 2 - velocity , 3 - amplitude , period and frequency .
As long as angular amplitude is kept small, the period does not depend on the angular amplitude of the oscillation. It is simply dependent on the weight. It should be noted that to some extent period actually does depend on the angular amplitude and if it gets too large, the effect will become noticeable.
In the question, "an object's change in position...over...time" is a perfectly reasonable definition of velocity.
Yes, the period doesn't influence or depend on the amplitude of vibrations. Tides and earthquakes have vibrations with long periods and enormous amplitude. The timing crystal in a 'quartz' wristwatch has vibrations with short period and tiny amplitude. The sound playing through a loudspeaker or a set of earbuds can sweep through the full frequency range of human hearing ... changing the period of the vibrations from 0.05 second to 0.00005 second ... while maintaining constant amplitude.
Let us look at a cosine wave, described by y = A cos (b). When b = 0 degrees, y = A (<-- peak) When b = 90 degrees, y = 0 (<-- rest position of the wave) When b = 180 degrees, y = -A (<-- trough) When b = 270 degrees, y=0 (<-- rest position again) and so on. If we force A to be a function of time, then the wave becomes a standing wave (see the related link). The peak and trough will reverse their relative position for every half of a period. Regardless, the trough at any time and the rest position is still 90 degrees, or one quarter of a wavelength. ====================================
u can differentiate seismic waves by 1- their movement , 2 - velocity , 3 - amplitude , period and frequency .
As long as angular amplitude is kept small, the period does not depend on the angular amplitude of the oscillation. It is simply dependent on the weight. It should be noted that to some extent period actually does depend on the angular amplitude and if it gets too large, the effect will become noticeable.
The characteristics of a sound wave is the Amplitude, Frequency, Wavelength, time period, and velocity. The sound wave itself is a longitudinal wave that shows the rarefactions and compressions of a sound wave.
Distance Traveled is directly proportional to velocity. This is because velocity is the change in position over a period of time. The greater the velocity, the greater the distance traveled. For you calculus junkies, integrate velocity to get displacement.
Change in velocity = Velocity at the end of the period minus velocity at the start of the period.
Actually, the period of a pendulum does depend slightly on the amplitude. But at low amplitudes, it almost doesn't depend on the amplitude at all. This is related to the fact that in such a case, the restoring force - the force that pulls the pendulum back to its center position - is proportional to the displacement. That is, if the pendulum moves away further, the restoring force will also be greater.
amplitude =7. to find the period, set 2x equal to 2∏. then x=∏=period
10000000000000000000000000000000000000to33333333333333333333333333333333333333330000000000000000000000000000000
No. If compared to ocean waves, amplitude would be wave height, and period would be how long to next wave.
Amplitude = 5 Period = pi/4 radians (= 45 degrees).
For very little swings, no, the period is unrelated to the amplitude. For larger swings, however, the period increases slightly due to circular error.
In the question, "an object's change in position...over...time" is a perfectly reasonable definition of velocity.