- #1
trulyfalse
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Hey PF!
I've attached the problem to this post along with my free body diagram.
Moment of inertia of a cylinder: 1/2MR^2
Since the cylinder is moving at a constant velocity and is not slipping, ƩF = 0. For the torques around the instantaneous axis of rotation, we can see that Ʃt = -(1.2 m)(Ft1) - (0.4m)(Ft2). However, I'm not sure how to proceed from here, and also have a few conceptual questions related to rolling without slipping. In which direction does the force due to static friction act in these problems? Does it act in such a way that it opposes the translational motion of the object in question or does it act to oppose rotational motion?
EDIT: Just realized that I forgot Fn and Fg on my free body diagram, but they're not terribly pertinent to this problem anyway.
Homework Statement
I've attached the problem to this post along with my free body diagram.
Homework Equations
Moment of inertia of a cylinder: 1/2MR^2
The Attempt at a Solution
Since the cylinder is moving at a constant velocity and is not slipping, ƩF = 0. For the torques around the instantaneous axis of rotation, we can see that Ʃt = -(1.2 m)(Ft1) - (0.4m)(Ft2). However, I'm not sure how to proceed from here, and also have a few conceptual questions related to rolling without slipping. In which direction does the force due to static friction act in these problems? Does it act in such a way that it opposes the translational motion of the object in question or does it act to oppose rotational motion?
EDIT: Just realized that I forgot Fn and Fg on my free body diagram, but they're not terribly pertinent to this problem anyway.
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