Attached to the rope of length R = 0.5m, the object with mass m = 1kg is rotated clockwise in a vertical plane. Object; The linear speed is 2m / s when it is at point A in the first second, and when the linear speed is 8m / s when it is at point B in the second second, the theta = 127 degrees between A and B is swept. a) Calculate the tensile forces on the rope while the object is at A and B points. b) Calculate the total acceleration vectorially when the object is at point A. (g=10m/s^2, sin37=0.6 and cos37=0.8)

Attached to the rope of length R = 0.5m, the object with mass m = 1kg is rotated clockwise in a vertical plane. Object; The linear speed is 2m / s when it is at point A in the first second, and when the linear speed is 8m / s when it is at point B in the second second, the theta = 127 degrees between A and B is swept. a) Calculate the tensile forces on the rope while the object is at A and B points. b) Calculate the total acceleration vectorially when the object is at point A. (g=10m/s^2, sin37=0.6 and cos37=0.8)

Name: Attached to the rope of length R = 0.5m, the object with mass m = 1kg
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Description: Attached to the rope of length R = 0.5m, the object with mass m = 1kg is rotated clockwise in a vertical plane. Object; The linear speed is 2m / s when it is at point A in the first second, and when the linear speed is 8m / s when it is at point B in

International Edition---engineering Mechanics: Statics, 4th Edition

4th Edition

ISBN:9781305501607

Author:Andrew Pytel And Jaan Kiusalaas

Publisher:Andrew Pytel And Jaan Kiusalaas

Chapter9: Moments And Products Of Inertia Of Areas

Section: Chapter Questions

Problem 9.46P

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