Moment of Inertia for a circular platform system

AI Thread Summary
To determine the moment of inertia for a spinning circular platform with a student standing on it, the total moment of inertia is the sum of the platform's moment of inertia and the student's. The student can be treated as a point mass to simplify calculations. The moment of inertia for a point mass about an axis is essential for solving the problem, and understanding conservation of angular momentum is also relevant. Resources like HyperPhysics can provide additional guidance on this topic. Clarifying these concepts will help in accurately calculating the system's moment of inertia.
fatfatfat
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I need to know how to figure out the moment of inertia of a system that consists of a spinning circular platform with a student standing still on the platform.

I figure that it would just be the sum of the moments of intertia of the platform and the student. I can figure out the platform's moment of intertia easy enough, but I'm not sure how to figure out that of the student.

...

Or am I headed in the wrong direction?

Any help will be appreciated :)
 
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Well, normally such problems involve the conservation of angular momentum law (hence, the addition is correct) and either the angular momentum of the guy is given or you just call it L' but you won't really need to know the exact value to solve the problem.

What exactly is the problem you are trying to solve ?

marlon
 
fatfatfat said:
I figure that it would just be the sum of the moments of intertia of the platform and the student.
Absolutely.

I can figure out the platform's moment of intertia easy enough, but I'm not sure how to figure out that of the student.
Treat the student as a point mass. What's the moment of inertia of a point mass about some axis?
 
Yeah, it is a question about the conservation of angular momentum haha... and yeah, I read a question that was almost the same as mine somewhere else on the forums and it talked about point mass, but I don't think our teacher has discussed that yet. I don't know how to find the moment of inertia for one, I don't think. Maybe I know it and I just can't think tonight! haha. I don't know.
 
Thank you!
 
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