The spring constant of the spring-mass-damper system is k = 5 kN/m, the damping constantcritical value ckr = 200 Ns/m and logarithmic decrement δ = 2. System initial conditionsare x0 = 0 m and v0 = 1 m/s. Determine the damping due to the initial conditionsthe maximum value xmax of the displacement of the characteristic vibration and its moment of occurrence tmax. Specifyresponse, i.e. in this case the values of the variables needed by the station x(t).
The spring constant of the spring-mass-damper system is k = 5 kN/m, the damping constantcritical value ckr = 200 Ns/m and logarithmic decrement δ = 2. System initial conditionsare x0 = 0 m and v0 = 1 m/s. Determine the damping due to the initial conditionsthe maximum value xmax of the displacement of the characteristic vibration and its moment of occurrence tmax. Specifyresponse, i.e. in this case the values of the variables needed by the station x(t).
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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The spring constant of the spring-mass-damper system is k = 5 kN/m, the damping constant
critical value ckr = 200 Ns/m and logarithmic decrement δ = 2. System initial conditions
are x0 = 0 m and v0 = 1 m/s. Determine the damping due to the initial conditions
the maximum value xmax of the displacement of the characteristic vibration and its moment of occurrence tmax. Specify
response, i.e. in this case the values of the variables needed by the station x(t).
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