A solid cylinder of mass M = 42 kg, %3D radius R = 0.17 m and uniform density is %3D pivoted on a frictionless axle coaxial with its symmetry axis. A particle of mass m = 2.2 kg and initial velocity vo = 12 m/s (perpendicular to the cylinder's axis) flies too close to the cylinder's edge, collides with the cylinder and sticks to it.Before the collision, the cylinder was not rotating. What is the magnitude of its angular velocity after the collision?
A solid cylinder of mass M = 42 kg, %3D radius R = 0.17 m and uniform density is %3D pivoted on a frictionless axle coaxial with its symmetry axis. A particle of mass m = 2.2 kg and initial velocity vo = 12 m/s (perpendicular to the cylinder's axis) flies too close to the cylinder's edge, collides with the cylinder and sticks to it.Before the collision, the cylinder was not rotating. What is the magnitude of its angular velocity after the collision?
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Transcribed Image Text:A solid cylinder of mass M = 42 kg,
radius R = 0.17 m and uniform density is
pivoted on a frictionless axle coaxial
with its symmetry axis. A particle of
mass m = 2.2 kg and initial velocity vo =
%3D
%3D
12 m/s (perpendicular to the cylinder's
axis) flies too close to the cylinder's
edge, collides with the cylinder and
sticks to it.Before the collision, the
cylinder was not rotating. What is the
magnitude of its angular velocity after
the collision?
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