Energy in Vibrations: 100Kg at 10Hz & 10mm/s

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The discussion focuses on calculating the energy required to vibrate a 100kg mass at a frequency of 10Hz and a speed of 10mm/s. Participants suggest using the kinetic energy formula, particularly in the context of vibrations caused by a ship's propeller passing, which leads to energy loss. There is a mention of an estimated mass density of 144kg/m² for the ship's structure, complicating the calculations. The conversation also touches on comparing the vibration to a uniform string and considering material differences in the analysis. Overall, the thread emphasizes the complexities of calculating energy loss in a vibrating system, particularly in a marine context.
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Hi people can anyone help me? I need to know how much energy it takes to vibrate a mass at a frequency and speed.
How much energy is there in a mass of ex. 100Kg at 10Hz and a speed of 10mm/s ?
Tangs!
 
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Anyone?
 
It depends on how the mass is vibrating. If the motion of the mass is simple harmonic and if you're referring to a maximum speed, then the energy should be the kinetic energy of the mass at that speed.
 
Thanks for your answer!
Welllll, I'm trying to work out how much energy there is in ex. "5*BPF" (see the att.). Let's say the mass is 100kg!
Is ti as simple as E(kin)?
 

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What is your graph describing (what is the system)?
 
It is from a vibration test on the aft part of a ship!
BPF=Blade Passing Frequ..
ME=Main Engine
The ship vibrates every time a propeller plade passes and I'm trying to finde the energ which is lost. The mass is imposible to know due to the structure of the ship, but i have a estimate saying 144kg/m2.
How much energy is lost in vibrating 144kg at the shown freq. and speeds?
 
Gear 300, what do you think?
 
I'm not sure your numbers are really valid, but just plug them into the kinetic energy equation.
 
They should be valid, they are from real life! Anyway, I have found the formula for energy in a "standing" sinus curve!
 
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Sorry, I was busy with things, so I forgot what was going on. I'm not really sure what's happening in this case, but if you're referring to the energy lost to the vibration of a ship, then I agree with you on the standing wave solution; though you probably figured that from the beginning. For the energy involved, I would normally leave it to idealization at this point and compare the vibration to that on a uniform string. Longitudinally, you could compare it to a sound wave and take into account the material difference.
 
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