INTEGRATION The inner and outer radii of a half hollow sphere are a and b.Find the center of gravity.Please help
Through intergration
You have to consider this as a solid sphere and then integrate from a to b right?
You have to consider this as a solid sphere and then integrate from a to b right?
Can you help? @ganeshie8 @zepdrix
I know the answer but don't know how to prove
This might help, Zupari. c: http://physics.stackexchange.com/questions/100444/why-is-the-moment-of-inertia-for-a-hollow-sphere-higher-than-a-uniform-sphere
Nope
center of gravity? .... wh... ut? 0_o
Nothing to do with moment of inertia lol
I think it's best that you define for us exactly what "center of gravity" is. @Zupari
Looks more like question for physicist, not mathematician lol.
Sorry i don't know the exact english word but i think thats the word
Centre of gravity of a hollow sphere is a/2 likewise you have to integrate and find the point of this object
the translation is fine :) im just not familiar with the concept. hmm
is it a complete sphere or an hemisphere ?
hemishpere
because if it were a complete sphere, dont u think the center of gravity just lies at the center
ohk..
Complete sphere would be more trivial, but he still have to prove it either way.
answer is 3{(a+b)(a^2 + b^2)}/8( a^2 + ab + b^2)
do you mean (0, 0, 3{(a+b)(a^2 + b^2)}/8( a^2 + ab + b^2))
i think so
https://www.youtube.com/watch?v=UiAH-Ev6PRA watch this if u don't know the concept.
likewise you have to apply that to this boy.
dont know how but i
yoda
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