As shown in the figure, two cylinders rotate in the opposite direction at different constant angular velocities on the horizontal plane. Since the cylinder on the left is connected to a motor , assume that the angular velocity does not change. The cylinder on the left is pressed on the right one to apply a force of F = 12 (N). The friction coefficients between the cylinder surfaces are µg = 0.5, µs = 0.6 and M = 2 (kg). r = 1 (m), w1 = 8 (rad/s), Ixm = MR². How many cycles does the big cylinder make until it stops? %3D Take π3
As shown in the figure, two cylinders rotate in the opposite direction at different constant angular velocities on the horizontal plane. Since the cylinder on the left is connected to a motor , assume that the angular velocity does not change. The cylinder on the left is pressed on the right one to apply a force of F = 12 (N). The friction coefficients between the cylinder surfaces are µg = 0.5, µs = 0.6 and M = 2 (kg). r = 1 (m), w1 = 8 (rad/s), Ixm = MR². How many cycles does the big cylinder make until it stops? %3D Take π3
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Transcribed Image Text:As shown in the figure, two cylinders rotate in the opposite direction at different constant angular
velocities on the horizontal plane. Since the cylinder on the left is connected to a motor , assume that the
angular velocity does not change. The cylinder on the left is pressed on the right one to apply a force of
F = 12 (N). The friction coefficients between the cylinder surfaces are ug = 0.5 , µs = 0.6 and M= 2 (kg),
r = 1 (m), w1 = 8 (rad/s), Igm =MR². How many cycles does the big cylinder make until it stops?
Take π-3
6w1
4r
M
4r
M
Wir
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