The diagram below represents a thin rod of length L and mass m is attached to a solid disc of radius R =L3, and three times as massive as the rod (that is, its mass is 3m). The whole system is suspended from a frictionless pivot point located at L/4 from the top of the rod (as indicated by the cross on the diagram). The parameter values are also shown %3D below.

icon
Related questions
Question
The diagram below represents a thin rod of length L and mass m is attached to a solid
disc of radius R= L3, and three times as massive as the rod (that is, its mass is 3m). The
whole system is suspended from a frictionless pivot point located at L/4 from the top of
the rod (as indicated by the cross on the diagram). The parameter values are also shown
%3D
below.
L/4
m = 3.27 kg
L = 3.16 m
a) Determine the period of the small oscillations about the pivot point.
b) If the amplitude of the oscillations is 0, = 0.12 rad, write the equation for this
harmonic oscillator.
c) If the system is oscillating for 15 seconds, determine how many oscillations it has
done.
Transcribed Image Text:The diagram below represents a thin rod of length L and mass m is attached to a solid disc of radius R= L3, and three times as massive as the rod (that is, its mass is 3m). The whole system is suspended from a frictionless pivot point located at L/4 from the top of the rod (as indicated by the cross on the diagram). The parameter values are also shown %3D below. L/4 m = 3.27 kg L = 3.16 m a) Determine the period of the small oscillations about the pivot point. b) If the amplitude of the oscillations is 0, = 0.12 rad, write the equation for this harmonic oscillator. c) If the system is oscillating for 15 seconds, determine how many oscillations it has done.
Expert Solution
trending now

Trending now

This is a popular solution!

steps

Step by step

Solved in 4 steps with 1 images

Blurred answer
Similar questions