Recent content by Angie Tom

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    Normal on a mass have different values at pole and equator

    T Thanks a million Jeremy!
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    Normal on a mass have different values at pole and equator

    At the equator the normal is equal to the difference between the gravitational force and the centripetal force. At the pole, normal is equal to weight and so normal is greater at the pole?
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    Normal on a mass have different values at pole and equator

    This is what I got! No centripetal force on the mass at the pole as normal is equal to the gravitational force since the mass isn't orbiting in a circle! Its actually revolving around itself! Right?
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    Gravitation problem -- Binary star system

    This is really helpful! Thanks a lot :D
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    Normal on a mass have different values at pole and equator

    why does the normal on a mass have different values at pole and equator
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    Gravitation problem -- Binary star system

    Why does the normal on a mass have different values at the pole and at the equator?
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    Gravitation problem -- Binary star system

    Okay Okay, so this means that the gravitational force is between the 2 masses and the centripetal force is directed from each mass to c right?
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    Gravitation problem -- Binary star system

    I meant is there a body at point c?
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    Gravitation problem -- Binary star system

    I meant Is there a body at point C? star...planet?
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    Gravitation problem -- Binary star system

    I know the law! attractive force between any 2 point masses is directly proportional to the product of the masses and inversely proportional to the distance squared between them right? Can u please clarify what exactly is point c
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    Gravitation problem -- Binary star system

    yes, if the masses and radii are different
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    Gravitation problem -- Binary star system

    Yes, if the masses and radii are different
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    Gravitation problem -- Binary star system

    I don't still quite understand how the centripetal forces are equal? Aren't the radii and the masses different?
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