Determine the equation of motion as a function of time and the period of oscillations to a simple pendulum
in the small oscillation approximation.
Determine the equation of motion as a function of time and the period of oscillations for a physical
pendulum, it consists of a body of any shape and mass m where the position of the center of mass is
known in the small oscillation approximation.
Determine the equation of motion as a function of time and the period of oscillations for a physical
pendulum in the small oscillation approximation. It consists of a thin disk of mass m and radius
a, the disk oscillates around an axis placed on the edge of the disk.
A sledgehammer consists of a handle of mass 0.6 kg and 70 cm in length and a head of 3 kg and 6 cm in
width. Calculate the moment of inertia and period of oscillations of this tool as it swings around a
point at the upper end of the handle. Assume g = 9.8 m/s2 for the acceleration due
to gravity.