1. Not finding help here? Sign up for a free 30min tutor trial with Chegg Tutors
    Dismiss Notice
Dismiss Notice
Join Physics Forums Today!
The friendliest, high quality science and math community on the planet! Everyone who loves science is here!

Angular Motion on a Plane

  1. Nov 23, 2005 #1
    Suppose the earth is a perfect sphere with R = 6370 KM. If a person weighs exactly 600 N at the north pole, how much will the person weigh at the equator.? (Hint: The upward push of hte scale on the person is what the scale will read and is what we aer calling the weight in this case)
    ANS: 579.9 N

    this is on a angular motin in a plane work sheet, i got all the ones above but here im blanked
    i cant use energy equations, nor mv2/r, or can i? i dont know how ot attempt this.
    or is it f = g m1 m2 / r2?
    i just need a kickstart
     
  2. jcsd
  3. Nov 23, 2005 #2

    HallsofIvy

    User Avatar
    Staff Emeritus
    Science Advisor

    No, you don't use energy equations, this problem has nothing to do with energy- only force. You don't NEED to use Gm1m2/r2 because you are already told that the force due to gravity is 600 N. The difference between the north pole and the equator is the centrifugal "force" at the equator so you CAN use mv2/r.
    Subtract the force necessary to hold the person in circular motion at the equator from the 600 N. That will be the reading on the scale.
     
  4. Nov 24, 2005 #3
    i need more ideas
    dont know how to start
    are you saing
    mv2/r = 600 - t?
    what do i use for v2
    and m
     
  5. Nov 24, 2005 #4

    daniel_i_l

    User Avatar
    Gold Member

    The speed (v2) would be the velocity at the equator that would be the angular spin of the earth around its axis times the radius. The mass would be the mass of the person. You can determine this from the 600N. Then just subtract the mv2/r from 600.
     
  6. Nov 24, 2005 #5

    mezarashi

    User Avatar
    Homework Helper

    These are the equations from the force diagram you should be contemplating for the guy at the North Pole:

    [tex]F_{grav} - F_{normal} = ma = 0[/tex]

    For the equator:

    [tex]F_{grav} - F_{normal} = ma = m\frac{v^2}{r}[/tex]

    Fnormal is the reading on your scale. Does it make sense?
     
Know someone interested in this topic? Share this thread via Reddit, Google+, Twitter, or Facebook

Have something to add?



Similar Discussions: Angular Motion on a Plane
  1. Motion in a Plane (Replies: 8)

  2. Motion in a plane (Replies: 2)

Loading...