A cylinder with a moment of inertia I (about its axis of symmetry), mass m, and radius r has a massless string wrapped around it which is tied to the ceiling (Figure 1). I Review mgr2 ay = - I+mr2 At time t = 0 the cylinder is released from rest at height h above the ground. Use g for the magnitude of the acceleration of gravity. Assume that the string does not slip on the cylinder. Let v represent the instantaneous velocity of the center of mass of the cylinder, and let w represent the instantaneous angular velocity of the cylinder about its center of mass. Note that there are no horizontal forces present, so for this problem i = -vj and w = -wk. Submit Previous Answers v Correct Part G Figure 1 of 1 Solve for the tension T in the vertical section of string. Express T in terms of the known variables I, m,r, and g. ΑΣφ ? T %3D Submit Request Answer

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I need help with part G please.
A cylinder with a moment of inertia I (about its axis of
symmetry), mass m, and radius r has a massless string
wrapped around it which is tied to the ceiling (Figure 1).
I Review
mgr2
ay =
I+mr²
At time t = 0 the cylinder is released from rest at height h
above the ground. Use g for the magnitude of the acceleration
of gravity. Assume that the string does not slip on the cylinder.
Let v represent the instantaneous velocity of the center of mass
of the cylinder, and let w represent the instantaneous angular
velocity of the cylinder about its center of mass. Note that there
are no horizontal forces present, so for this problem v = -vj
Submit
Previous Answers
Correct
and a
-wk.
Part G
Figure
1 of 1
>
Solve for the tension T in the vertical section of string.
Express T in terms of the known variables I, m,r, and g.
ΑΣφ
h
T
Submit
Request Answer
Transcribed Image Text:A cylinder with a moment of inertia I (about its axis of symmetry), mass m, and radius r has a massless string wrapped around it which is tied to the ceiling (Figure 1). I Review mgr2 ay = I+mr² At time t = 0 the cylinder is released from rest at height h above the ground. Use g for the magnitude of the acceleration of gravity. Assume that the string does not slip on the cylinder. Let v represent the instantaneous velocity of the center of mass of the cylinder, and let w represent the instantaneous angular velocity of the cylinder about its center of mass. Note that there are no horizontal forces present, so for this problem v = -vj Submit Previous Answers Correct and a -wk. Part G Figure 1 of 1 > Solve for the tension T in the vertical section of string. Express T in terms of the known variables I, m,r, and g. ΑΣφ h T Submit Request Answer
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