no limit
amplitude at resonance is large[maximum] but finite
Resonance is the tendency of a system to oscillate at maximum amplitude at certain frequencies, known as the system's resonance frequencies (or resonant frequencies). At these frequencies, even small periodic driving forces can produce large amplitude vibrations, because the system stores vibrational energy. When damping is small, the resonance frequency is approximately equal to the natural frequency of the system, which is the frequency of free vibrations. Resonant phenomena occur with all types of vibrations or waves: there is mechanical resonance, acoustic resonance, electromagnetic resonance, NMR, ESR and resonance of quantum wave functions. Resonant systems can be used to generate vibrations of a specific frequency, or pick out specific frequencies from a complex vibration containing many frequencies.Resonance was discovered by Galileo Galilei with his investigations of pendulums beginning in 1602.
What is meant by resonance and explain the series and parallel resonance? by kathiresan
Resonant means something vibrates at a given frequency. Usually if you can get an object to resonate at its resonant frequency - it will disintegrate ! For example - if you tap a wine-glass, it 'rings' - that's it's resonant frequency. Now - take a speaker and play the exact frequency through it, while holding it close to the glass - after a few seconds it will shatter because the glass vibrates too fast.
Series resonance is called voltage resonance because at resonance frequency in a series RLC circuit, the impedance of the inductor and capacitor cancel each other out, resulting in minimum impedance. This causes the total voltage across the circuit to be maximized, leading to a peak in voltage across the components at resonance. This phenomenon is known as voltage resonance because it results in a maximum voltage across the circuit at that specific frequency.
The relationship between the steady state amplitude of forced oscillation and the driving frequency in a mechanical system is that the amplitude of the oscillation increases as the driving frequency approaches the natural frequency of the system. This phenomenon is known as resonance. At resonance, the system absorbs more energy from the driving force, causing the amplitude of the oscillation to be at its maximum.
For small frequency of forced oscillation , the phase angle between the forced oscillator and driver is nearly zero . As the driving frequency increases the phase angle increases and is equal is PI/2 ,when both the frequencies (frequency of force and frequency of system for oscillation) are equal. For very large frequency of driver , they are out of phase.
amplitude at resonance is large[maximum] but finite
There is no relationship. They are independent. Either of those quantities can be changed without any effect on the other one. Except that when considering coupling, a greater amplitude or one component will have more effect in 'changing' the period of oscillation of the other to match the one with the high amplitude (via resonance).
When vibrations match an object's natural frequency, resonance occurs. This causes the object to absorb more energy and vibrate with a higher amplitude. In some cases, resonance can lead to structural failures or damage to the object.
Yes. You can have damping, independently of whether there is resonance or not.
If an oscillating object is subjected to small impulses of the same frequency as the object's natural frequency of oscillation, its amplitude will build up rapidly, depending on how much damping is present. This is caused resonance.
Observing resonance in Melde's experiment is necessary because it helps verify the relationship between the frequency of the driving force and the natural frequency of the system, leading to maximum amplitude of oscillation. Resonance demonstrates the transfer of energy most effectively, allowing for a better understanding and analysis of the behavior of the system under different conditions.
Damping is the dissipation of energy in a vibrating system. It affects resonance by reducing the amplitude of vibrations and slowing down the rate at which energy is exchanged between the system and its surroundings. Higher damping decreases the peak amplitude of resonance and widens the resonance frequency band.
Resonance can occur in any solid material where the frequency of oscillation in the material is equal to the natural frequency of the material.
Amplitude resonance occurs when a system is driven at its natural frequency, leading to an increase in the amplitude of the system's response. This phenomenon occurs in various systems such as mechanical, electrical, and acoustic systems, where the driving frequency matches the natural frequency of the system.
An RLC circuit can affect the amplitude of a signal by either amplifying or dampening it. The circuit can resonate at a specific frequency, causing the amplitude of the signal to increase (in resonance) or decrease (out of resonance) depending on the values of the components. The circuit's impedance at a given frequency dictates how much the signal's amplitude will be affected.