A block of mass M = 5.50 kg is connected by a string to a frictionless pulley or radius r = 0.330 m and moment of inertial I. The block accelerates along the incline at a = 2.35 m/s? as the pulley rotates clockwise (-). The incline makes an angle e = 37.0° with the horizontal and is completely frictionless. Using Newton's Laws (linear and rotational motion), determine the moment of inertia / of the pulley. {You may need to determine the tension force that produces the torque on the pulley} M O 4.10 kg-m2 O 3.74 kg-m2 O 2.10 kg-m2 O 3.53 kg-m2 O 1,96 kg-m2
A block of mass M = 5.50 kg is connected by a string to a frictionless pulley or radius r = 0.330 m and moment of inertial I. The block accelerates along the incline at a = 2.35 m/s? as the pulley rotates clockwise (-). The incline makes an angle e = 37.0° with the horizontal and is completely frictionless. Using Newton's Laws (linear and rotational motion), determine the moment of inertia / of the pulley. {You may need to determine the tension force that produces the torque on the pulley} M O 4.10 kg-m2 O 3.74 kg-m2 O 2.10 kg-m2 O 3.53 kg-m2 O 1,96 kg-m2
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Transcribed Image Text:A block of mass M = 5.50 kg is connected by a string to a frictionless pulley or radius r = 0.330 m and moment of inertial I. The block
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accelerates along the incline at a = 2.35 m/s2 as the pulley rotates clockwise (-). The incline makes an angle 0 = 37.0° with the
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horizontal and is completely frictionless. Using Newton's Laws (linear and rotational motion), determine the moment of inertia / of the
pulley. {You may need to determine the tension force that produces the torque on the pulley}
M
O 4.10 kg-m2
O 3.74 kg-m2
O 2.10 kg-m2
O 3.53 kg-m2
O 1.96 kg-m2
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