Move the end of the ramp around to change the
initial height, length and angle.
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Input: mass: kg; coefficient of friction (Try 0.05)
*The acceleration can be calculated using netF = ma or by v = vo + at.
Using the net F equation gives a = g[sin(θ) - μscos(θ)]. Where a is acceleration, g is the acceleration due to gravity (9.8 m/sec²), θ is the angle of the ramp, μ is the coefficient of friction and s is the distance traveled along the ramp.
Using the kinematics equation gives a = vf/t. Where a is acceleration, vf is the final velocity and t is the total time.
Both of them give exactly the same acceleration!
Using the ramp above monitor the final speed (y-axis) as you change the length, height, angle, friction and mass along the x-axis as indicated below. Find at least five points for each of the graphs. Don't worry about calcualting uncertainty or getting the ±. Also, the numbers don't have to exact each time, just get them as close as you can without spending a lot of time worrying about the last decimal place.
For each graph do the following:
After looking at all of the information that has been collected, identify the one variable that changes the speed at the bottom of the ramp and explain how you came to that conclusion using this data. This will be the overall conclusion.
Hand in the data tables, corresponding graphs (with the accompanying information) and the overall conclusion (with the explanation) at the next class meeting.