Recent content by rushy

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    Rotational Circular Motion with fixed ends and a spinning button in the middle

    I think these are the equations: KE = 0.5 * moment of inertia * angular velocity squared GPE = linear KE (0.5 * mass * velocity squared) + rotational KE (as above) If I want to find the proportionality statement between the falling masses and the angular velocity of the button. Would I have to...
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    Rotational Circular Motion with fixed ends and a spinning button in the middle

    What do you mean by energy conservation? Provide me with the relevant formulas that can conclude that proportionality.
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    Rotational Circular Motion with fixed ends and a spinning button in the middle

    here is the setup. the button is in the middle and the string is twirled and released to let it spin. The ends are fixed and are connected with hanging masses. Since we know the relationship is that mass is directly proportional to angular velocity squared for a given descent, I want to...
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    Rotational Circular Motion with fixed ends and a spinning button in the middle

    I can't seem to find the link anymore. I will try sending a setup of the experiment of what I mean
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    Rotational Circular Motion with fixed ends and a spinning button in the middle

    I am not sure if the website is reliable but this is the relationship: The hanging mass is directly proportional to angular velocity squared. If that is not the case, could you suggest what the relationship could be with it derived from the equations:
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    Rotational Circular Motion with fixed ends and a spinning button in the middle

    The hanging mass can be inferred as a pulley. As the weight increases, it causes angular velocity to increase thus directly proportional. This relationship I found from the internet by reading some articles but I want to understand how to derive it Yes, the string is fixed.
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    Rotational Circular Motion with fixed ends and a spinning button in the middle

    This button has fixed ends and the string is twirled and on the fixed ends there is hanging masses. I have found out that if string twirls are constant, the hanging mass is directly proportional to angular velocity squared. But I want to understand how that is derived. Could anyone please help...
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