Question 2: Harmonic Oscillators (Undamped Motion), and Archimedean principles (2nd Order ODE) • For a pendulum, find the frequency of oscillation of a pendulum of length L, neglecting air resistance and weight of the rod, and assuming 0 to be small, that sine - 0 • In the Archimedean principle, it states that the buoyant force = the weight of the water displaced by that body that is either partly or totally submerged. A cylindrical buoy of diameter = 60cm is shown. When depressed and released, the buoy vibrates with a %3D period of 2 seconds. What is the weight of the buoy?

Physics for Scientists and Engineers, Technology Update (No access codes included)
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Chapter14: Fluid Mechanics
Section: Chapter Questions
Problem 14.74AP: Review. A long, cylindrical rod of radius r is weighted on one end so that it floats upright in a...
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Question 2: Harmonic Oscillators (Undamped Motion), and
Archimedean principles (2nd Order ODE)
• For a pendulum, find the frequency of oscillation of a pendulum
of length L, neglecting air resistance and weight of the rod, and
assuming 0 to be small, that sine z 0
In the Archimedean principle, it states that the buoyant force =
the weight of the water displaced by that body that is either
partly or totally submerged. A cylindrical buoy of diameter = 60cm
is shown. When depressed and released, the buoy vibrates with a
period of 2 seconds. What is the weight of the buoy?
Transcribed Image Text:Question 2: Harmonic Oscillators (Undamped Motion), and Archimedean principles (2nd Order ODE) • For a pendulum, find the frequency of oscillation of a pendulum of length L, neglecting air resistance and weight of the rod, and assuming 0 to be small, that sine z 0 In the Archimedean principle, it states that the buoyant force = the weight of the water displaced by that body that is either partly or totally submerged. A cylindrical buoy of diameter = 60cm is shown. When depressed and released, the buoy vibrates with a period of 2 seconds. What is the weight of the buoy?
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