Physical Pendulum (Cylinder) Below are the dimensions of a cylinder attached to a massless string (10cm): r = 0.01 m l = 0.2 m m = 0.1000 kg 1.) Find the moment of inertia if the axis of rotation passes through half of the cylinder's length. HINT: Use Icm = (1/12)ml² + (1/4)mr² 2.) Calculate the moment of inertia when the axis of rotation is moved by a distance x. HINT: Use I = Icm + mx²; where x is equals to the length of string plus 1/2 the length of the cylinder. 3.) Calculate the period of oscillation of the physical pendulum using the equation T = 2pi × sqrt(I/mgd).

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Physical Pendulum (Cylinder)

Below are the dimensions of a cylinder attached to a massless string (10cm):

r = 0.01 m

l = 0.2 m

m = 0.1000 kg

1.) Find the moment of inertia if the axis of rotation passes through half of the cylinder's length. HINT: Use Icm = (1/12)ml² + (1/4)mr²

2.) Calculate the moment of inertia when the axis of rotation is moved by a distance x. HINT: Use I = Icm + mx²; where x is equals to the length of string plus 1/2 the length of the cylinder.

3.) Calculate the period of oscillation of the physical pendulum using the equation T = 2pi × sqrt(I/mgd).

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