University Physics Volume 1
University Physics Volume 1
18th Edition
ISBN: 9781938168277
Author: William Moebs, Samuel J. Ling, Jeff Sanny
Publisher: OpenStax - Rice University
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Chapter 12, Problem 70AP

A pencil rests against a corner, as shown below. The sharpened end of the pencil touches a rough horizontal floor. The coefficient of static friction between the eraser and the floor is μ s = 0.80 . The center of mass the pencil is located 9.0 c m from the tip of the eraser and 11.0 c m from the tip of the pencil lead. Find the minimum angle θ for which the pencil does not slip.

Chapter 12, Problem 70AP, A pencil rests against a corner, as shown below. The sharpened end of the pencil touches a rough

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Consider the yo-yo (of mass M and outer radius R) shown in the figure, where the string is being pulled with a force of magnitude F (F < M g) at an angle θ to the horizontal. The radius of the inner axis is r (so that r < R). Assume that the angle ranges from 0 to π/2, and the coefficient of static friction with the ground is very large. 1)Enter an expression for the critical angle (in radians, between 0 and π / 2) at which the yo-yo will remain motionless. Use γ = r / R to simplify your expression.
Consider the yo-yo (of mass M and outer radius R) shown in the figure, where the string is being pulled with a force of magnitude F (F < M g) at an angle θ to the horizontal. The radius of the inner axis is r (so that r < R). Assume that the angle ranges from 0 to π/2, and the coefficient of static friction with the ground is very large. 1)Enter an expression for the critical angle (in radians, between 0 and π / 2) at which the yo-yo will remain motionless. Use γ = r / R to simplify your expression.  2) Calculate this critical angle θc, in degrees, if the yo-yo has an outer radius of 3.6 cm and an inner radius of 0.73 cm.
One end (A) of a thin rod rests on a floor, with coefficient of static friction μs.  The other end (B) of the rod leans against a frictionless wall.  The rod has a length of L and a mass of m. The rod has a uniform density, so the center-of-mass is a distance L/2 from either end.  The rod does not move.  variables only (m, g, L, θ, μs)  a) Draw a free body diagram for the rod clearly showing all forces and where they are applied. Hint: There are four forces!  b) On your diagram, draw and label the line of action and lever arm for the weight force about point A.  c) What is the torque produced by the weight force about point A?  d) Using static equilibrium equations, find the three support forces (two at A, one at B).  e) Given the coefficient of static friction μs, what is the smallest possible angle before the rod starts to move?

Chapter 12 Solutions

University Physics Volume 1

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