Explanation Given: v D = 2.2 ft / s → + ∑ F x = m a x : F = W g v B 2 ρ cos θ + ↑ ∑ F y = m a y : N − W = − W g v B 2 ρ sin θ Or: N = W ( 1 − v B 2 g ρ sin θ ) Now F max = μ S N = μ S W ( 1 − v B 2 g ρ sin θ ) And for the component not to slide F < F max Or: W g v B 2 ρ cos θ < μ S W ( 1 − v B 2 g ρ sin θ ) Or: μ S > cos θ g ρ v B 2 − sin θ We must determine the values of θ which maximize the above expression To determine (b) Value of θ for which sliding is impending.

12th Edition

ISBN: 9781259977237

Author: BEER

Publisher: MCG

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Chapter 12.1, Problem 12.62P

To determine

(a)

Minimum value of the coefficient of static friction between the component and BC if the component is not to slide on BC while being transferred.

To determine

(b)

Value of θ for which sliding is impending.

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Chapter 12.1, Problem 12.61P

Chapter 12.1, Problem 12.63P

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(a) Minimum value of the coefficient of static friction between the component and BC if the component is not to slide on BC while being transferred.

Solution Summary: The author explains the minimum value of the coefficient of static friction between the component and BC if it is not to slide on BC while being transferred.