In these problems you will need the formulas for the period of a simple pendulum AND the rearranged version (solving for L) we worked out in class. 1. What is the period of a 1-m long pendulum? Do you remember the historical significance of this particular length of pendulum? If not, look back in your notes from the first few days of class. 2. If you want a Grandfather clock to swing with a 1-second period, how long should the pendulum be inside of it? 3. Calculate the experimental length of the giant swing, assuming that someone took 2.8 seconds to swing from rest on the platform to the opposite side of the swing (on the left).
1. Graph period of ONE swing (T, in seconds) vs. length (L, in meters). T will be on y-axis and L will be on x-axis. Make certain that length is converted to meters (if you used cm). 2. Print out graph. 3. Make a third column of data - square root of each length measurement (in meters). 4. Think/write about this: What makes a simple pendulum "simple"? What is assumed to be true about the simple pendulum? 5. If you have the video from the giant swing, try to determine the period of one oscillation (one complete swing of the person). We are going to try to compare theoretical pendulums to the giant swing in our next class.
Comments
Post a Comment