A)
In steady state there is no loss or gain of energy. hence it oscillate at natural frequency of the oscillator.
B)
breaking of glass by voice takes place when the frequency of voice match the frequency of vibration of the particles constituting the glass. hence it does not imply that ella could sing louder.
C)
with an increase in damping , there will be increase in loss of energy. to regain the original state of the system, more power would be required.hence the width will increase.
D)
with an increase in damping , there will be increase in loss of energy. the maximum power will decrease in same manner. hence the height will decrease.
E)
resonance takes place when frequencies from various source match
Problem 17. A) In steady state, does a damped, driven oscillator oscillate at the frequency of...
Problem 15. (20 pts) Consider a damped driven oscillator with the following parameters s-100 N/m b=0.5kg/s m= 1 kg Fo=2N A) Find the resonant frequency, w. B) Find the damping rate y C) What is the quality factor Q for this oscillator? D) Is this oscillator lightly damped, critically damped, or heavily damped? E) Find the steady state amplitude when the oscillator is driven on resonance (Ω=w). F) Find the steady state amplitude when Ω_w+γ/2. G) Find the average power...
A damped oscillator with natural frequency wo and damping K is driven by a period square wave force with amplitude A such that F(t)= A Find the Fourier series for F(t), and solve for the amplitude of the motion of the oscillator. For which frequency wn is the resonance condition the most closely satisfied? Plot the maximum amplitude (in units of A) as a function of wn for the conditions with the spring constant k 1, m 2, K 0.1,...
A simple damped mechanical harmonic oscillator with damping constant γ is driven by a force ?0?????. Show that the FWHM of the amplitude A(ω) vs. angular frequency ω curve is ?√3. You can assume that Q>>1 and ω is very close to ω0. Formulae in the book can be used. But you will have to reference the page and equation number.