A block of m5.00 kg is attached to the free end of a string wrapped around a reel of radius R0.080 m and moment of inerta Ito be determined) The tension in the string is T 25.6 N. The reel is a solid uniform disk, free to rotate about an axis passing through to center, as shown. When released, the reel accelerates counterlockets and the block accelerates doemad Using Newton's Laws (near and rotational motion), determine the moment of inertial of the pulley. (Consider the linear acceleration of the mass and the torque on the pulley Careful with (+/-) directions)

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A block of m=5.00 kg is attached to the free end of a string wrapped around a reel of radius R=0.080 m and moment of inertia I (to be
determined) The tension in the string is T-25.6 N. The reel is a solid uniform disk, free to rotate about an axis passing through to
center, as shown. When released, the reel accelerates counterclockwise and the block accelerates downwad Using Newton's Laws
(linear and rotational motion), determine the moment of inertia I of the pulley. (Consider the linear acceleration of the mass and the
torque on the pulley Careful with (+/-) directions)
00041 kg m²
0 0.012 kg-m²
00096 kg m²
0 0.035 kg m²
0.053 kg-m²
Transcribed Image Text:A block of m=5.00 kg is attached to the free end of a string wrapped around a reel of radius R=0.080 m and moment of inertia I (to be determined) The tension in the string is T-25.6 N. The reel is a solid uniform disk, free to rotate about an axis passing through to center, as shown. When released, the reel accelerates counterclockwise and the block accelerates downwad Using Newton's Laws (linear and rotational motion), determine the moment of inertia I of the pulley. (Consider the linear acceleration of the mass and the torque on the pulley Careful with (+/-) directions) 00041 kg m² 0 0.012 kg-m² 00096 kg m² 0 0.035 kg m² 0.053 kg-m²
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