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-   -   Final displacement (https://www.askmehelpdesk.com/showthread.php?t=396050)

  • Sep 13, 2009, 11:36 AM
    lillib123
    Final displacement
    When calculating for final displacement, what is the difference between these two equations?

    1. x(f) = x(o) + V(o)t + at2 / 2


    2. x(f) = x(o) + (v+v(o)) / 2


    x(f) = final displacement, x(o) = original displacement, v(o) = original velocity.


    It's my fourth day taking AP physics, and I need help.. thanks!
  • Sep 13, 2009, 12:31 PM
    crigby

    Hi,
    Off the bat I would say they are probably the same with different varaibles for solution (you did not define a or t but I assume them to be acceleration and time.) The second does assume constant velocity in its calculation.
    Peace,
    Clarke
  • Sep 14, 2009, 07:53 AM
    Unknown008

    The second one cannot be used to find the displacement. You see, the sum of the initial and final velocities when divided by two cannot be added to a displacement.

    However, in the first one, you have a velocity times a time, giving a displacement, and an acceleration times a time to the square. Acceleration times time give velocity, then times time again give displacement.

    Thus, the second equation is one that does not exist.

    Hope it helped! :)
  • Sep 14, 2009, 06:00 PM
    lillib123
    [QUOTE=Unknown008;1977830] You see, the sum of the initial and final velocities when divided by two cannot be added to a displacement.
    QUOTE]

    Why not?
  • Sep 15, 2009, 06:56 AM
    Unknown008

    That just isn't possible to add a distance with a speed! If I tell you add a temperature with another temperature, that's possible. But if I tell you to add a temperature with a volume, that's not possible.

    Speed and distance are two different things, and cannot be added together.

    Taking the two velocities added up, and divided by two will give an 'average' of the velocities, which is still a velocity. Adding distance with that cannot be done.

    Hope it cleared some misunderstandings! :)
  • Sep 15, 2009, 12:27 PM
    lillib123

    Thanks!

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