The natural frequency does not change, however the frequency of the damped system is a function of damping ratio. Wd=sqrt(1-zeta^2)*wn where wS is the frequent the damped system, which mistakenly sometimes is referred to as damped natural frequency, zeta is the damping ratio and an is the natural frequency.
Consider the undamped natural frequency of a single-degree-of-freedom linear spring-mass system. If energy dissipation is added to this system, explain whether the fre- quency of damped vibration will differ from the undamped one, and if so, in what manner?
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such an amazing breakdown of the concept
Thank you so so much. Finally I understand the concept :))
Thank you professor
I think that the response of constant load must be :
U(t)= F./k (cos wn t - 1 )
Because the integration of sin is (- cos)
The natural frequency does not change, however the frequency of the damped system is a function of damping ratio. Wd=sqrt(1-zeta^2)*wn where wS is the frequent the damped system, which mistakenly sometimes is referred to as damped natural frequency, zeta is the damping ratio and an is the natural frequency.
Thanks professor for sharing this lecture!
Thank you professor
thank you so much for sharing to us this lesson we need it so much .. thanks
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Consider the undamped natural frequency of a single-degree-of-freedom linear
spring-mass system. If energy dissipation is added to this system, explain whether the fre-
quency of damped vibration will differ from the undamped one, and if so, in what manner?
sr you are the best .
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Professor I will ask you something. Where can I find examples for Duhamel Integral? thanks...
Please send me an email: mnoori52@yahoo.com and I will send you a table of common Duhamel Integrals that I have developed.
Thank you sir
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I do have a course in How To Write An Effective Research Paper on Udemy.com. It has been taken by over 5,000 people around the world. Please see www.udemy.com/course/how-to-write-a-research-paper/