Q. Write the python code: Problem 3 a damped harmonic oscillator: The amplitude of the oscillation of a mass hanging by a spring is: v() = czp (-(#) ) sin(urt) where.-w is the square of the natural frequenccy of oscillation with damping. =k. k is the spring constant, and R is 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.

Database System Concepts
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ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
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Q. Write the python code:
Problem 3
a damped harmonic oscillator: The amplitude of the oscillation of a mass hanging by a spring is:
v) = ezp(-()*) sin
sin(wt)
%3D
where. is the square of the natural frequency of oscillation with damping.
%3D
-k. kis the spring constant, and R is 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.
Transcribed Image Text:Q. Write the python code: Problem 3 a damped harmonic oscillator: The amplitude of the oscillation of a mass hanging by a spring is: v) = ezp(-()*) sin sin(wt) %3D where. is the square of the natural frequency of oscillation with damping. %3D -k. kis the spring constant, and R is 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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