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A massless bar of length 1 m is pivoted at one end and subjected to a force F at the other end. Two translational dampers, with damping constants c₁ =10 N-s/m and c₂ = 15 N-s/m are connected to the bar as shown. Determine the equivalent damping constant, Ceq of the system so that the force F at point A can be expressed as F = CeqV where v is the linear velocity of point A. 12 €₂=15N-s/m q=10N-s/m 0.75 m

A massless bar of length 1 m is pivoted at one end and subjected to a force F at the other end. Two translational dampers, with damping constants c₁ =10 N-s/m and c₂ = 15 N-s/m are connected to the bar as shown. Determine the equivalent damping constant, Ceq of the system so that the force F at point A can be expressed as F = CeqV where v is the linear velocity of point A. 12 €₂=15N-s/m q=10N-s/m 0.75 m

Elements Of Electromagnetics
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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5. A massless bar of length 1 m is pivoted at one end and subjected to a force F at the other end. Two translational dampers, with damping constants c₁ =10 N-s/m and c₂ =15 N-s/m are connected to the bar as shown. Determine the equivalent damping constant, Cea of the system so that the force F at point A can be expressed as F = CeqV where v is the linear velocity of point A. 0.25 m €₂=15N-s/m F C₁ = 10N-s/m 0.75 m 0.25 m
Transcribed Image Text:5. A massless bar of length 1 m is pivoted at one end and subjected to a force F at the other end. Two translational dampers, with damping constants c₁ =10 N-s/m and c₂ =15 N-s/m are connected to the bar as shown. Determine the equivalent damping constant, Cea of the system so that the force F at point A can be expressed as F = CeqV where v is the linear velocity of point A. 0.25 m €₂=15N-s/m F C₁ = 10N-s/m 0.75 m 0.25 m
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