MadSci Network: Physics |
Hi Tess, Not being an expert on the properities of basketballs, I can't answer your question directly. However, I think you're on the right track to answering it, yourself. There are a few things that I would like to point out: * When you compare percentage rebound distance, you're not getting a measure of absolute energy loss. You're getting a percentage energy change. start with conservation of energy: m*g*h1 + E1 = m*g*h2 + E2 after some algebra: h2/h1 = (E1-E2)/(m*g*h1) * The reason I point this out is that I don't know if the energy transferred after the bounce is a function of the height from which it was dropped or if it was function of the velocity when it hits the ground. If it is a linear function of height ( E1 - E2 = A*h1, where A is some number irrespective of height ) then you would see a constant percentage of the rebound. However, if E1-E2 were a constant for any height you dropped it from, then you would see a percentage rebound that decreased with increasing height. You might want to make a plot of absolute energy change (E1-E2) versus height dropped and versus speed just before it hits the ground, and whatever else you can think of. This way, you might be able to make some concrete conclusions. * Unless you have some sophisticated equipment I don't think you will be able to tell the difference between energy transferred to heat and energy transferred to sound and energy transferred to rotation (the ball may spinning and bouncing at the same time) You can avoid this by either asking your question more generally: Is more of the kinetic energy lost when the ball falls from a greater height? * There are many variables beyond your control that could affect your experiment. Sometimes these might make the ball rebound higher, other times they might make the rebound lower. I would suggest that you perform as many reptitions as possible, for example, you might drop the ball from each height fifty or a hundred times. In this way, you can "average out" the effects you can't control. Troy
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