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Why does stuff weight less at the equator then at the poles

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Why does stuff weight less at the equator then at the poles

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  1. Centrifugal force. You're traveling 1,000mph at the equator and standing still at the poles. The distance to the core doesn't really change much.


  2. Gravity of a stuff over the earth is given by g = GM/r² where g is the gravity,G is a constant, M is the mass of the stuff and r is the radius of the earth.As the radius of the earth is greater at the poles, weight (= Mg) is less at the equator.

  3. weight = mass * acceleration of gravity g

    g = (G)(M) / (R ^ 2)

    G=6.67E - 11

    M= earth mass 5.97E + 24 kg

    R= earth radius 6,378,100 m

    plug the data

    g = 9.79 m/s^2

    as the earth spin the acceleration due to centrifugal force is

    a = [ (v ^ 2) / R ] cos x

    v = earth angular velocity = (2 pi) / [ (24)(60)(60 ]

    R= earth radius same as before

    at equator, x = 0   cos 0 = 1

    plug the data

    a = 0.03373 m/s^2

    effective g = 9.79 - 0.03373 = 9.75 m/s^2

    at the poles, x = 90   cos 90 = 0

    plug the data

    a = 0

    effective g = 9.79 - 0 = 9.79 m/s^2

    weight at equator = m * 9.75   is less

    weight at poles = m * 9.79   is more

    this is because of the higher acceleration at the equator due centrifugal force as the earth spin, as the person walks from equator towards the pole, the angle x change from 0 to 90 degrees


  4. weight is a measurement in terms of how much gravity is pulling the object down. the poles are slightly flattened. if you think of gravity as a source pulling things down towards the earth's core, then the slightly flattened poles are so to speak closer to the core. thus, if a person would be standing there, the force of gravity would be stronger, pulling him down more, and thus causing him/her to weigh more

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