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By describe the motion of a damped harmonic oscillator that is initially at rest and that is acted upon by a driving force F(t) = F, sin(wt), derive the expressions of the amplitude A, the phase angle 8 and the position of the oscillator after a time t. At what frequency amplitude of the oscillations becomes maximum?

By describe the motion of a damped harmonic oscillator that is initially at rest and that is acted upon by a driving force F(t) = F, sin(wt), derive the expressions of the amplitude A, the phase angle 8 and the position of the oscillator after a time t. At what frequency amplitude of the oscillations becomes maximum?

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By describe the motion of a damped harmonic oscillator that is initially at rest and that is acted upon by a driving force F(t) = F, sin(@t), derive the expressions of the amplitude A, the phase angle 8 and the position of the oscillator after a time t. At what frequency amplitude of the oscillations becomes maximum?
Transcribed Image Text:By describe the motion of a damped harmonic oscillator that is initially at rest and that is acted upon by a driving force F(t) = F, sin(@t), derive the expressions of the amplitude A, the phase angle 8 and the position of the oscillator after a time t. At what frequency amplitude of the oscillations becomes maximum?
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