a damped harmonic oscillator: The amplitude of the oscillation of a mass hanging by a spring is: y(t) exp(- (*) t) sin(w
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a damped harmonic oscillator: The amplitude of the oscillation of a mass hanging by a spring is: y(t) exp(- (*) t) sin(w
a damped harmonic oscillator: The amplitude of the oscillation of a mass hanging by a spring is: y(t) exp(- (*) t) sin(wit) R? where wź = wa is the square of the natural frequency of oscillation with damping, 4. wa = k. kis the spring constant, and Ris the damping coefficient. Set a constant k = 1 and vary R from 0 to 2 in increments of 0.5. Plot y versus t (how the amplitude changes with time) for t= 0 to 10 for each case.
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