Recent content by ppitsme
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Find the center of mass with tripl-integral
if this helps, when calculating the volume i had to solve this: triple-integral{(r from b/Cosθ to R,θ from 0 to ArcCos[b/R],φ from 0 to 2π)r^2 sinθ dr dθ dφ} R = radius, b = R - depth of being- ppitsme
- Post #13
- Forum: Advanced Physics Homework Help
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Find the center of mass with tripl-integral
"Yup. And remember to convert z as well" what do you meen?- ppitsme
- Post #11
- Forum: Advanced Physics Homework Help
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Find the center of mass with tripl-integral
you meen dV=dz*dy*dx=r^2*sinθ*dr*dθ*dφ ?? Also by a you meen the corner acording to the depth?- ppitsme
- Post #9
- Forum: Advanced Physics Homework Help
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Find the center of mass with tripl-integral
I can understand that i am only going to use the z formula. I alsow understand it is going to be a tripl-integral. What i can't find is from where to where am i going to integrat, and what coordinate system would be most suted- ppitsme
- Post #7
- Forum: Advanced Physics Homework Help
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Find the center of mass with tripl-integral
ideasrule, i fail to see the difrens between the two integral, also rho=?- ppitsme
- Post #5
- Forum: Advanced Physics Homework Help
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Find the center of mass with tripl-integral
Well what i ment is that i need to find the center of mass of each section , A and then B.- ppitsme
- Post #4
- Forum: Advanced Physics Homework Help
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Find the center of mass with tripl-integral
A being is on a sphere like planet. Sudently hey grabs a GPS and starts diging straight on a diemeter, heading to the center. We can theoretically say tha he is carrying a level with him. Then tha sphere is theoretically cut in two section , A and B. I have(well...with help) found the volume of...- ppitsme
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- Center Center of mass Mass
- Replies: 13
- Forum: Advanced Physics Homework Help