Moment of Inertia of a Sphere, Derivation
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- Опубликовано: 27 сен 2024
- This is a derivation of the moment of inertia of a solid sphere, where the axis of rotation is through its center.
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What an in-depth and clear explanation , it helped me clear up my doubts better than my professor. Thanks
Professor? Isn't class 11 Physics to be done in school
Thank you! your explanation is detailed and clear! cheers
Helped me write my physics with calculus final God bless you
Thank you
I think there is a mistake denoting dI as (1/2) r^2 dM
since I is integral of dI, and not (1/2)I
the I of a disk is 1/2r^2M, so dI is 1/2r^2dM
why 1/2 ???
@@caleblarsen4967
@@caleblarsen4967 why is it that moment of inertia I = r^2 dM = r^2 dM /2
Thanks a lot for the explanation!
Wow thanks, this is very clear
Excelent! tnks!
Thank you
I don't really understand the breakout
thnx
Holy i got a lot of work to do
you sound like nate from the office, but thanks
Speak louder pls
you can turn up your volume, I suppose than can solve your problem!
How is it that we have I = r^2 dM = r^2 dM / 2 ?
thank you
man the best explanation out there, thank you so much
Thank you