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 02-25-07, 06:02 PM #1 EJ123 djentleman Thread Starter     Join Date: Aug 2005 Bikes: Posts: 3,370 Mentioned: 0 Post(s) Tagged: 0 Thread(s) Quoted: 5 Post(s) I need help with physics We did a lab on simple harmonic motion with the pendulum. We made data tables for the time it takes for the pendulum to go back to its starting point, and he used different lengths of the string, and different masses, at different angles. One of the questions on the lab is: Given what you observed in this experiment, write a set of rules for constructing a pendulum clock that is reliable under a variety of temperatures. What? I am using a string here. what does temperature have to do with anything. I found out that in the clocks that uses pendulums, as the temp got higher, the length got longer. BUt I thought that didnt make a different. I dont know. Any one have thoughts? thanks.
 02-25-07, 06:15 PM #2 nobrainer440 I play in the street.     Join Date: Jul 2005 Location: College: K-State; Home: Overland Park, KS Bikes: 2005 Allez Triple, 1971 Schwinn Varsity Fixed Gear Conversion Posts: 977 Mentioned: 0 Post(s) Tagged: 0 Thread(s) Quoted: 0 Post(s) If the length of the pedulum gets longer, the period will get longer. Also, as temperature increases, the air becomes less dense, so there is less air resistance, but that would hardly make a difference either. So I don't know what that's all about. But basically, I'd pick something with a long pendulum and a dense, heavy mass. This would have a low velocity, reducing air resistance, the heavy mass would minimize any inertia effects from the string, and rotational friction from the pivot would have a relatively very small torque.
02-25-07, 06:17 PM   #3
EJ123
djentleman

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 Originally Posted by nobrainer440 If the length of the pedulum gets longer, the period will get longer. Also, as temperature increases, the air becomes less dense, so there is less air resistance, but that would hardly make a difference either. So I don't know what that's all about. But basically, I'd pick something with a long pendulum and a dense, heavy mass. This would have a low velocity, reducing air resistance, the heavy mass would minimize any inertia effects from the string, and rotational friction from the pivot would have a relatively very small torque.
wow, you're amazing.

 02-25-07, 06:19 PM #4 EJ123 djentleman Thread Starter     Join Date: Aug 2005 Bikes: Posts: 3,370 Mentioned: 0 Post(s) Tagged: 0 Thread(s) Quoted: 5 Post(s) Another hard one I have states: Using Newton’s laws, we could show that for some pendulums...Does one of your graphs support this relationship? Explain. (Hint: Can the term in parentheses be treated as a constant of proportionality?) -when we copied the lab at school to an e-mail it didnt have the equations. Here is my graph I quickly made (my other partner has the legitimate one): ^^^So: From your graph of T^2 vs. l determine a value for g. Oh the T^2 vs L is the bottom one. There can't be one? Last edited by EJ123; 02-25-07 at 06:57 PM.
 02-25-07, 07:05 PM #5 phantomcow2 la vache fantôme     Join Date: Aug 2004 Location: NH Bikes: Posts: 6,266 Mentioned: 0 Post(s) Tagged: 0 Thread(s) Quoted: 0 Post(s) Is the arm of the pendulum some material that expands or contracts due to heat? Aluminum will expand quite a bit in heat. Or if this was on a hot humid summer day and the arm was wood, that would expand as well. Right there your torque increases __________________ C://dos C://dos.run run.dos.run