A mass-spring system damped under the influence of an external force F(t)= 82cos(4t) responds to the differential equation +20/+26x = 82co8(4t), the solution of which represents the transient movement...


A mass-spring system damped under the influence<br>of an external force F(t)= 82cos(4t) responds to the<br>differential equation +20/+26x = 82co8(4t), the solution<br>of which represents the transient movement and the<br>periodic oscillations in a permanent state. If 0)=6<br>and (0)=0 find the position of the mass in time<br>

Extracted text: A mass-spring system damped under the influence of an external force F(t)= 82cos(4t) responds to the differential equation +20/+26x = 82co8(4t), the solution of which represents the transient movement and the periodic oscillations in a permanent state. If 0)=6 and (0)=0 find the position of the mass in time

Jun 05, 2022
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