Direct central impact between a 100 lb body moving to the right at 5 fps and a body of weight W moving to the left at 3 fps. The coefficient of restitution e=0.5. After impact the 100 lb body rebounds to the left at 2 fps. Determine the weight W of the other body.
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- Direct central impact occurs between a 100lbs body moving to the right at 5 ft per second and a body of weight W moving to the left at 3 ft per sec. The coefficient of restitution e = 0.5. After impact the 100lb body rebounds to the left at 2ft/s. Determine the weight W of the other body. (lbs)Compute the final velocities v1' and v2' after collision of the two cylinders which slide on the smooth horizontal shaft. The velocities are positive if to the right, negative if to the left. The coefficient of restitution is e = 0.64.Assime v1 = 29 ft/sec, v2= 4 ft/sec, W1 = 7 lb, W2 = 15 lb.The 9.0 kg sphere A is held at an angle of 60° as shown, and then is released from rest and hits the B sphere which has a mass of 4.5 kg. In this crash the coefficient of restitution is e = 0.75. The sphere B is attached to the end of a rod lightweight rotating around the O point. The spring is initially non elongated and it is known that the maximum angle θ that the rod turned after the crash measured from the initial position was of 21.4º. Calculate: a) The speed with which sphere A impacts with sphere B. b) The magnitude and direction of the velocities of each sphere A and B after impact. c) The mechanical energy dissipated on impact. d) The spring stiffness constant k.
- The 4-kg masses A and B slide on the smooth horizontal bar with the velocities shown. Determine their velocities after they collide if their coefficient of restitution is e = 0.8A 29-b sphere A is held at the 68° angle shown and released. It strikes the 11-Ib sphere B. The coefficient of restitution for this collision is e = 0.62. Sphere B is attached to the end of a light rod that pivots freely about point O. If the spring of constant k = 87 lb/ft is initially unstretched, determine the maximum rotation angle 0 of the light rod after impact.Disk A and B have a mass if 6kg and 4kg respectively. They are sliding down on the smooth hoeizontal plane with the velocities shown. the coefficient of the restitution is 0.6. a. Determine the angle between velocity of A and the line of impact after collision b. Determine the angle between velocity of B and line of impact after collision
- 4. The 12-kg package A has a speed of 2.5 m/s when it enters the smooth ramp. As it slides down the ramp, it strikes the 34-kg package B which is initially at rest. If the coefficient of restitution between A and Bis = 0.65, determine the velocity of B just after the impact.To pass inspection, steel balls designed for use in ball bearings must clear the fixed bar A at the top of their rebound when dropped from rest through the vertical distance H = 36 in. onto the heavy inclined steel plate. If balls which have a coefficient of restitution of less than 0.7 with the rebound plate are to be rejected, determine the position of the bar by specifying h and s. Neglect any friction during impact.The 10-lb and 20-lb bodies are approaching each other with the velocities shown in figure. If e=0.60, what will be the velocity of each body directly after impact?
- Disk A impacts disk B, which is initially at rest, as shown in the figure. If the coefficient of restitution of the collision is 0.85, determine the post-impact velocities of the 2 disks.The three balls each weigh 0.4 lb and have a coefficient of restitution of e = 0.75. If ball A is released from rest and strikes ball B and then ball B strikes ball C, determine the velocity of each ball after the second collision has occurred. The balls slide without friction. Please explain the stepsTwo cars traveling with the velocities shown collide at an intersection The coefficient of restitution is 0.2 for the impact, and the contacting surfaces are frictionless. Calculate the velocity of each car after the impact. 6 m/s — - y 1400 kg