Uniform rod resting against rough vertical wall supported by a string.

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Homework Help Overview

The problem involves a uniform rod resting against a rough vertical wall, supported by a string. The rod is in limiting equilibrium, and the discussion centers around the forces acting on it, including normal reaction and friction, as well as the geometry of the setup.

Discussion Character

  • Exploratory, Assumption checking

Approaches and Questions Raised

  • The original poster attempts to analyze the forces acting on the rod and questions whether the normal reaction, friction, and tension resolved should equal the downward force from the weight of the rod. There is also a query about the location of the weight's action point.

Discussion Status

Participants are engaging with the problem by providing clarifications and confirming assumptions about the uniformity of the rod and the location of its center of gravity. A diagram has been shared to aid understanding, but no consensus on the solution has been reached yet.

Contextual Notes

The problem includes constraints such as the need for a labeled diagram and the assumption of uniformity in the rod's mass distribution. The coefficient of friction is also a variable to be determined.

kozor
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Homework Statement


Uniform rod AB with end B resting against rough vertical wall. Coefficient of friction between wall and rod is μ.

Rod is 2m long and has mass 3kg.

Rod is kept in limiting equilibrium by a light inextensible string, one end of which is attached to the end A of the rod and the other to point C on the wall 2m above B. Angle ABC=120°.

The end B of the rod is about to slip down the wall.

1. By taking moments about C, show that the normal reaction at B is approx. 12.7N.

2. Find the value of μ.PS: A labelled diagram would be very helpful! Thanks!

Homework Equations


n/a

The Attempt at a Solution



Have been able to sketch what I think are all the forces acting on the rod, but does the normal reaction + friction + T-resolved = downward force of 2g-resolved? Do I take the weight of the rod to act from the centre?
 
Last edited:
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kozor said:
PS: A labelled diagram would be very helpful! Thanks!
Yes, it would! Can you provide one?
 
No worries.

http://imageshack.com/a/img836/6874/gykt.png
 
Last edited by a moderator:
Yes, unless otherwise stated, its safe assume the rod is uniform in which case its center of gravity is at the center
 

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