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What changes the swing time?
Set a pendulum's string length, bob mass, and release angle, then run a trial and time its swing. Record your data in a table and a chart, and discover the one thing that really controls how fast it swings. (The answer surprises most people!)
Set your conditions and run a trial to time the swing.
Pick a variable to test.
| # | Length cm | Period s |
|---|---|---|
| Run a trial to record data. | ||
Periods use the simple-pendulum formula 2ฯโ(length รท gravity) with a real large-angle correction, plus a little measurement scatter and gentle air-resistance damping so the data feels realistic. โฑ
This is a real experiment: you're trying to find out which variable controls a pendulum's period (the time for one full back-and-forth swing).
A pendulum's period is the time it takes to swing over and back once. You might guess that a heavier bob or a bigger push changes it, but here's what actually happens:
Set Variable to test to Length, then run a trial at each length from 25 to 200 cm. The chart plots period against length, and you'll see a gentle curve. Then switch the test variable to Mass (your length data stays saved) and run trials at different masses. This time the line is flat. That flat line is the discovery.
Notice that repeated trials don't give exactly the same number; they wobble by about a percent. That is measurement scatter from imperfect timing, just like real lab data, which is why scientists repeat a measurement and average. If you run the same setting more than once here, the chart automatically plots the average of those readings.
Air resistance also nibbles at the swing: watch the pendulum's arc slowly shrink as it swings. Friction mainly shrinks the size of the swing, not its timing, so the period stays nearly the same even as the swing gets smaller.
Note: this lab includes the real large-angle correction, so very wide swings give a slightly longer period. Across the 5ยฐ to 45ยฐ range offered here, that effect stays small (under about 4%).