a) In the situation illustrated above the mass m₁ is at rest initially. Show that the maximum possible value of the mass m₂ for which m₁ will not slip down the slope is given by m = m₁ (μ, cos sin 0). 0 - For a particular case, m₁ = 25 kg, 0 = 15°, Ms = 0.32 and μk = 0.16, where μk is the Mk coefficient of kinetic friction between the mass m₁ and the slope.
a) In the situation illustrated above the mass m₁ is at rest initially. Show that the maximum possible value of the mass m₂ for which m₁ will not slip down the slope is given by m = m₁ (μ, cos sin 0). 0 - For a particular case, m₁ = 25 kg, 0 = 15°, Ms = 0.32 and μk = 0.16, where μk is the Mk coefficient of kinetic friction between the mass m₁ and the slope.
International Edition---engineering Mechanics: Statics, 4th Edition
4th Edition
ISBN:9781305501607
Author:Andrew Pytel And Jaan Kiusalaas
Publisher:Andrew Pytel And Jaan Kiusalaas
Chapter7: Dry Friction
Section: Chapter Questions
Problem 7.79P: The coefficient of rolling resistance between the 30-kg lawn roller and the ground is r=0.1. (a)...
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