Determine the steady-state amplitude of angular oscillation for the system of Fig.= Y sin ot3LSlender bar of mass mk=2 x 10° NmN-sC 400L= 1.2 mm = 10 kgY = 0.01 mO = 350 radsmL²ö + tcL²Ò + %&L²0= kLy(t)= kYL sin wt= 0.0 188 r ad1.08°

Substitute the given values in the given equation. Take the Laplace transform. Substitute s =…

Determine the steady-state amplitude of angular oscillation for the system of Fig. 3L Slender bar of mass m k =2 x 10 N-s C = 400 m L=1.2 m m = 10 kg Y = 0.01 m rad o = 350 smL²Ö + tcL²è + ¾KL²0 = }kLy(t) = kYL sin wt =1KYL sin wt 0.0188 rad == 1.08°

Determine the steady-state amplitude of angular oscillation for the system of Fig. 3L Slender bar of mass m k =2 x 10 N-s C = 400 m L=1.2 m m = 10 kg Y = 0.01 m rad o = 350 smL²Ö + tcL²è + ¾KL²0 = }kLy(t) = kYL sin wt =1KYL sin wt 0.0188 rad == 1.08°

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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Concept explainers

Free Damped Vibrations

Free vibration is a type of vibration in which the external force is removed after giving the initial displacement to a body/system. In other words, in this type of vibration, force is applied at the initial displacement of the system, and after the initial displacement, force is removed, and the system vibrates at the natural frequency.

Question

Determine the steady-state amplitude of angular oscillation for the system of Fig.
= Y sin ot
3L
Slender bar of mass m
k=2 x 10° N
m
N-s
C 400
L= 1.2 m
m = 10 kg
Y = 0.01 m
O = 350 rad
smL²ö + tcL²Ò + %&L²0
= kLy(t)= kYL sin wt
= 0.0 188 r ad
1.08°

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