Exam 8: Systems of Particles and Conservation of Linear Momentum

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Two balls of equal mass are thrown against a massive wall with equal velocities. The first rebounds with a speed equal to its striking speed, and the second sticks to the wall. The impulse that the first ball transmits to the wall, relative to the second, is

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Two masses M and 5M rest on a horizontal frictionless table with a compressed spring of negligible mass between them. When the spring is released, the energy of the spring is shared between the two masses in such a way that

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A particle of mass m moving at 5.0 m/s in the positive x direction makes a glancing elastic collision with a particle of mass 2m that is at rest before the collision. After the collision, m moves off at an angle of 45º to the x axis and 2m moves off at 60º to the x axis. The speed of m after the collision is

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  The graph shows the momentum of a body as a function of time. The time at which the force acting on the body is greatest is The graph shows the momentum of a body as a function of time. The time at which the force acting on the body is greatest is

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A 20-g bullet with an initial velocity of 3.0 ×\times 104 cm/s penetrates 6.0 cm into a stationary wall. The average force exerted on the bullet by the wall in bringing it to rest is approximately

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A toy car of mass 2.0 kg moving to the right with a speed of 8.0 m/s collides perfectly inelastically with another toy car of mass 3.0 kg that is moving to the left with a speed of 2.0 m/s. Immediately after the collision the velocity of the system is

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Use the picture to the right to answer the next question. A puck of m1 and moving with velocity v1 collides elastically with a second puck of mass m2, which is initially at rest. After the collision, m1 moves with velocity v1' at an angle θ\theta below the x axis and m2 moves with velocity v2' at an angle θ\theta above the x axis.  Use the picture to the right to answer the next question. A puck of m<sub>1</sub> and moving with velocity v<sub>1</sub> collides elastically with a second puck of mass m<sub>2</sub>, which is initially at rest. After the collision, m<sub>1</sub> moves with velocity v<sub>1</sub>' at an angle \theta  below the x axis and m<sub>2</sub> moves with velocity v<sub>2</sub>' at an angle  \theta  above the x axis.   -The conservation of momentum along the x direction can be written as -The conservation of momentum along the x direction can be written as

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In any and all collisions of short duration and for which it is true that no external forces act on the collision participants,

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A particle with speed v1 = 2.64 ×\times 106 m/s makes a glancing elastic collision with another particle that is at rest. Both particles have the same mass. After the collision, the struck particle moves off at 45º to v1. The speed of the struck particle after the collision is approximately

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For this question, assume that all velocities are horizontal and that there is no friction. Two skaters A and B are on an ice surface. A and B have the same mass M = 90.5 kg. A throws a ball with mass m = 200 g toward B with a speed v = 21.5 m/s relative to the ice. B catches the ball and throws it back to A with the same speed. After A catches the ball, his speed with respect to the ice is

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The force exerted on a body of mass 10 kg varies with time according to F = 20t + 10 Where the units are SI. If the velocity of the body was zero at t = 0, its velocity at t = 5 s is

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If a body moves in such a way that its linear momentum is constant, then

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In a real collision,

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The condition necessary for the Conservation of Linear Momentum in a given system is that

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Two identical cars approach an intersection. One is traveling east at 18 m/s. The second is traveling north at 24 m/s. They collide violently, sticking together. Immediately after the crash they are moving

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   An object of mass M is moving with velocity V   . Three smaller objects each of mass m are initially at rest. After the collision the small masses have velocities given by v(   +   ), v(2   -   ), and v(2   - 2   ). If m = M/6 and v = V/3, then the final vector velocity of the mass M is An object of mass M is moving with velocity V    An object of mass M is moving with velocity V   . Three smaller objects each of mass m are initially at rest. After the collision the small masses have velocities given by v(   +   ), v(2   -   ), and v(2   - 2   ). If m = M/6 and v = V/3, then the final vector velocity of the mass M is . Three smaller objects each of mass m are initially at rest. After the collision the small masses have velocities given by v(    An object of mass M is moving with velocity V   . Three smaller objects each of mass m are initially at rest. After the collision the small masses have velocities given by v(   +   ), v(2   -   ), and v(2   - 2   ). If m = M/6 and v = V/3, then the final vector velocity of the mass M is +    An object of mass M is moving with velocity V   . Three smaller objects each of mass m are initially at rest. After the collision the small masses have velocities given by v(   +   ), v(2   -   ), and v(2   - 2   ). If m = M/6 and v = V/3, then the final vector velocity of the mass M is ), v(2    An object of mass M is moving with velocity V   . Three smaller objects each of mass m are initially at rest. After the collision the small masses have velocities given by v(   +   ), v(2   -   ), and v(2   - 2   ). If m = M/6 and v = V/3, then the final vector velocity of the mass M is -    An object of mass M is moving with velocity V   . Three smaller objects each of mass m are initially at rest. After the collision the small masses have velocities given by v(   +   ), v(2   -   ), and v(2   - 2   ). If m = M/6 and v = V/3, then the final vector velocity of the mass M is ), and v(2    An object of mass M is moving with velocity V   . Three smaller objects each of mass m are initially at rest. After the collision the small masses have velocities given by v(   +   ), v(2   -   ), and v(2   - 2   ). If m = M/6 and v = V/3, then the final vector velocity of the mass M is - 2    An object of mass M is moving with velocity V   . Three smaller objects each of mass m are initially at rest. After the collision the small masses have velocities given by v(   +   ), v(2   -   ), and v(2   - 2   ). If m = M/6 and v = V/3, then the final vector velocity of the mass M is ). If m = M/6 and v = V/3, then the final vector velocity of the mass M is

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  A 4.0-kg block, initially at rest, experiences a force that varies with time as shown in the figure. When t = 6.0 ms, the speed of the block is A 4.0-kg block, initially at rest, experiences a force that varies with time as shown in the figure. When t = 6.0 ms, the speed of the block is

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Two equal masses travel in opposite directions with equal speed. If they collide in a perfectly elastic collision, then, just after the collision, their velocities will be

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  The balls shown in the figure are strung on a taut wire and slide without friction. If the balls are of equal mass, the diagram that best represents an elastic collision is The balls shown in the figure are strung on a taut wire and slide without friction. If the balls are of equal mass, the diagram that best represents an elastic collision is

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A pitcher throws a baseball with a velocity of 27 m/s. After being struck by a bat the ball travels in the opposite direction with a velocity of 40 m/s. If the ball has a mass of 0.11 kg and is in contact with the bat for 3.0 ms, the average force exerted by the bat on the ball is

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