Q4 Consider a person standing on a uniform, horizontal beam that is resting on frictionless knife-edge (wedge) and roller supports. Let A and B be two points where the knife-edge and roller supports contact the beam, C be the center of gravity of the beam, and D be a point on the beam directly under the center of gravity of the person. Assume that the length of the beam (the distance between A and B) is l= 5 m, the distance between points A and D is d=3 m, the weight of the beam is W1 = 900 N, and the mass of the person is m =60 kg. Calculate the reactions on the beam at points A and B. B D d

International Edition---engineering Mechanics: Statics, 4th Edition
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Author:Andrew Pytel And Jaan Kiusalaas
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Chapter8: Centroids And Distributed Loads
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Problem 8.100P: The cylindrical water tank with R = 10 ft and H = 1.6 ft has thin steel walls of uniform thickness...
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Q4 Consider a person standing on a uniform, horizontal beam that is resting on frictionless knife-edge
(wedge) and roller supports. Let A and B be two points where the knife-edge and roller supports contact
the beam, C be the center of gravity of the beam, and D be a point on the beam directly under the center
of gravity of the person. Assume that the length of the beam (the distance between A and B) is l= 5 m, the
distance between points A and D is d=3 m, the weight of the beam is W1 = 900 N, and the mass of the
person is m =60 kg. Calculate the reactions on the beam at points A and B.
Transcribed Image Text:Q4 Consider a person standing on a uniform, horizontal beam that is resting on frictionless knife-edge (wedge) and roller supports. Let A and B be two points where the knife-edge and roller supports contact the beam, C be the center of gravity of the beam, and D be a point on the beam directly under the center of gravity of the person. Assume that the length of the beam (the distance between A and B) is l= 5 m, the distance between points A and D is d=3 m, the weight of the beam is W1 = 900 N, and the mass of the person is m =60 kg. Calculate the reactions on the beam at points A and B.
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