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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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
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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