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    Constructing the Ramp



    Step 1: Assemble your ramp. Make it as sturdy as possible so the steel balls roll smoothly and reproducibly. The ramp should not sway or bend. The ball must leave the table horizontally. Make the horizontal part of a ramp at least 20 cm long. The vertical height of the ramp should be at least 30 cm. 

    Step 2: Use a stopwatch or photo gate to measure the time it takes the ball to travel, from the first moment it reaches the level of the table top to the time it leaves the tabletop. Divide this time interval into the horizontal distance traveled on the table to find the horizontal velocity. Release the ball from the same point on the ramp for each of three runs. 

    Do not permit the ball to strike the floor! Record the average horizontal velocity of the three runs. 
     
     

    horizontal velocity = _________________

    Step 3: Using  a meter stick, measure the vertical distance h the ball must drop from the bottom end of the ramp in order to land in an empty soup can on the floor. 

    1. Should the height of the can be taken into account when measuring the vertical distance h? If so, make your measurements accordingly. (short answer response required) 

    h = __________________

    Step 4: Using the appropriate equation from the discussion, find the time t it takes the ball to fall from the bottom end of the ramp and land in the can. Write the equation that relates h and t. (show your work) 

    equation for vertical distance: ____________________ 

    t = __________________

    Step 5: The range is the horizontal distance that a projectile travels. Predict the range of the ball. Write the equation you used and your predicted range. 

    equation for range : _______________________ 

    predicted range R = ______________________

    Place the can on the floor where you predict it will catch the ball. 
     
     
     

     



    Developed by
    Dr. Danine Ezell
    Dr. Jerry Lederman
    Jeff Major

    The Preuss School UCSD
    Copyright © 2001


    This project is supported, in part, 
    by the

    National Science Foundation

    Opinions expressed are those of the authors 
    and not necessarily those of the National Science Foundation.
    NSF