A swinging rod of mass makes a physical pendulum as the rod has a mass of 0.61kg and length 0.86m around its end. The mass of the rod is distributed along its length uniformly. Assume the amplitude of the swing is ?max = 14.67 degrees
A swinging rod of mass makes a physical pendulum as the rod has a mass of 0.61kg and length 0.86m around its end. The mass of the rod is distributed along its length uniformly. Assume the amplitude of the swing is ?max = 14.67 degrees
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A swinging rod of mass makes a physical pendulum as the rod has a mass of 0.61kg and length 0.86m around its end. The mass of the rod is distributed along its length uniformly. Assume the amplitude of the swing is ?max = 14.67 degrees
![0=-0 max
Determine all the following:
0=+max
The FORMULA for the moment of inertia of your rod, I =
The distance from the pivot point to the Center-Of-Mass, d =
The angular frequency of the pendulum, w =
The amplitude of the motion in radians, max
The angular velocity when 0 = 65% of full swing, w(0 = 0.65 0max)
NOTE: The first question requires a FORMULA, not a value.
=
rad/sec
radians
=
meters
rad/sec](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F7e9880ca-6e01-4524-bdb0-6786235f8792%2Ffb046fc6-4bde-456b-9e89-b0813737bca0%2F0ipigytf_processed.png&w=3840&q=75)
Transcribed Image Text:0=-0 max
Determine all the following:
0=+max
The FORMULA for the moment of inertia of your rod, I =
The distance from the pivot point to the Center-Of-Mass, d =
The angular frequency of the pendulum, w =
The amplitude of the motion in radians, max
The angular velocity when 0 = 65% of full swing, w(0 = 0.65 0max)
NOTE: The first question requires a FORMULA, not a value.
=
rad/sec
radians
=
meters
rad/sec
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