A uniform, solid cylinder of mass mc = 6.61 kg and radius R = 0.33 m with Iem = MR? is attached at its axle to a string. The string is wrapped around a small "ideal" pulley (negligible friction, Icm 0) and is attached to a hanging block of mass m, = 2.69 kg as indicated in the above figure. You release the objects from rest and the cylinder rolls without slipping.

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Chapter1: Units, Trigonometry. And Vectors
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A uniform, solid cylinder of mass mc=6.61 kg and radius R=0.33 m with Icm=1/2(MR^2) is attached at its axle to a string. The string is wrapped around a small "ideal" pulley (negligible friction, Icm≈0) and is attached to a hanging block of mass mb=2.69 kg as indicated in the above figure. You release the objects from rest and the cylinder rolls without slipping.

What is the magnitude of the tension force from the block on the cylinder?

I have calculated the magnitude of the acceleration of the block to be 2.09 m/s^s.          I dont know how to go about finding the tension force. I assume I need to use newtons second law but I just dont know. 

A uniform, solid cylinder of mass mc = 6.61 kg and radius R = 0.33 m with Icm =,MR? is attached at its axle to a string. The string is wrapped around a small "ideal" pulley (negligible friction, Icm s 0)
and is attached to a hanging block of mass mh = 2.69 kg as indicated in the above figure. You release the objects from rest and the cylinder rolls without slipping.
Transcribed Image Text:A uniform, solid cylinder of mass mc = 6.61 kg and radius R = 0.33 m with Icm =,MR? is attached at its axle to a string. The string is wrapped around a small "ideal" pulley (negligible friction, Icm s 0) and is attached to a hanging block of mass mh = 2.69 kg as indicated in the above figure. You release the objects from rest and the cylinder rolls without slipping.
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