Choose a relatively simple shape. You must be able to
compute the moment of inertia of the shape around its center.
Cut out your shape from a sheet of stiff paper.
Measure its mass M,
and estimate the uncertainty in M.
Place a mark at its center.
Pick a pivot point which is located some distance from the center.
Mark the pivot point, and measure its offset d
from the center of mass.
Estimate the uncertainty in d.
Predict the period of this physical pendulum.
Use the range of possible values of M
and d
to determine a range of possible periods
(i.e., choose M and d to make period as large
as possible, then to make period as small as possible).
Write down your value in the form
predicted period P = _____ +/- ______
and ask an instructor to write his or her
initials next to your prediction.
Stick a pin through the pivot point of your pendulum,
and measure its period of oscillation.
Use at least 10 oscillations,
and at least 3 trials.
Compute the average and standard deviation.