Does energy barely leave the sphere?

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The discussion centers on the conservation of energy in a sphere, specifically a ball bearing rolling down a slope. The equation presented combines kinetic and potential energy, suggesting minimal energy loss, quantified at less than 0.000001738%. Participants express skepticism about the accuracy of this percentage and question the conditions under which energy would be lost. The consensus is that, in an ideal scenario, a perfect sphere would not lose energy. The conversation emphasizes the importance of specifying conditions to understand energy conservation in this context.
alex_boothby
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hi,

I've just found ou that ke (translation) + ke (rotational) = Potetntial

i.e • ½ I *angular speed(squared) + 1/2mv(squared) = mgh


is ther anything else i can derive from this. as that is all basically I've written, and that , This proves that hardly any energy is lost, with an average of less than 0.000001738% loss of energy, it shows that the energy does not leave the sphere
 
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you have to be more specific... like perhaps tell us the question... because I am not sure from where u got that percentage
 
its a ball bearing rolling down a slope, and then released at different distances
 
Why should energy be lost from sphere? The equation shows energy in the sphere is conserved. As stunner was stunned, even I am stunned with the percentage of energy loss you gave. An ideal ball bearing, which is an ideal sphere will never lose an energy.
 
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