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Engineering, 04.05.2021 06:40 thelongneckkid
A solid circular cylinder of mass m, radius r, and length l is pivoted about a transverse axis
through its center of mass. This axis rotates with a constant angular velocity Ω, as shown.
Assume that l > 3 r. Find: (i) Euler’s equations for the cylinder. (ii) derive the equation
for angle θ for small motion/oscillations around the position θ=π/2. (iii) derive the
relation between (θdot^2) and θ, and the angular velocity when θ=π/2 if the cylinder is
released from θ=0 with a very small positive value of .
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A solid circular cylinder of mass m, radius r, and length l is pivoted about a transverse axis
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