Two particles with masses 5m and 6m are moving toward each other along the x axis with the same initial speeds vi. The particle with mass 5m is traveling to the left, and particle 6m is traveling to the right. They undergo a head-on elastic collision and each rebounds along the same line as it approached. Find the final speeds of the particles.
Partical 5m ___________ X Vi
Partical 6m ___________ X Vi
Please show and explain the answer neatly.
Two particles with masses 5m and 6m are moving toward each other along the x axis...
Two particles with masses m and 5m are moving toward each other along the x axis with the same initial speeds vi. Particle m is traveling to the left, while particle 5m is traveling to the right. They undergo an elastic, glancing collision such that particle m is moving in the negative y direction after the collision at a right angle from its initial direction. (a) Find the final speeds of the two particles in terms of vi. particle m:...
Two particles with masses m and 3m are moving toward each other along the x-axis with the same initial speeds v0. Particle m is traveling to the left and particle 3m is traveling to the right. They undergo an elastic, off-center/oblique collision such that m is moving downward after the collision at a right angle from its initial direction. Find the final speeds of the two particles, and the angle θ at which the particle 3m is scattered.
Two particles with masses m and 3m are moving toward each other along the x axis with the same initial speeds Vi. Particle m is traveling to the left, and the particle 3m is traveling to the right. They undergo an elastic glancing collision such that particles m is moving in the negative y direction after the collision at a right angle from its initial direction. (a) Find the final speeds of the two particles in terms of Vi. (b)...
Two particles are moving along the x axis. Particle 1 has a mass m1 and a velocity v1 = +4.5 m/s. Particle 2 has a mass m2 and a velocity v2 = -7.3 m/s. The velocity of the center of mass of these two particles is zero. In other words, the center of mass of the particles remains stationary, even though each particle is moving. Find the ratio m1/m2 of the masses of the particles.
Two blocks slide toward each other along a horizontal surface of negligible friction and collide head-on. The masses and the velocities of the blocks prior to the collision are shown above. During the collision, the impulse on the block of mass 6M has magnitude J. The impulse on the block of mass 4M during the collision has magnitude2J/3 3J/4 4J/3 31/2
Collisions Quiz Name 1. The figure shows an overhead view of two particles sliding at constant velocity over a frictionles surface. The particles have the same mass and the same initial speed, and they collide where their paths intersect. An x axis is arranged to bisect the angle between their incoming paths. The region to the right of the collision is divided into four lettered sections by the x axis and four numbered dashed lines. Along what line, or in...
Two particles approach each other with equal and opposite speed, v . The mass of one particle is m , and the mass of the other particle is n m , where n is just a unitless number. Snapshots of the system before, during, and after the elastic collision are shown. Elasic collision in three stages. Before the collision, a ball of mass m moves to right at speed v and a ball of mass n times m moves to...
Two balls with masses of of 2.5 kg and 6.2 kg travel toward each other at speeds of 9 m/s and 3.5 m/s, respectively. If the balls have a head-on inelastic collision and the 2.5-kilogram ball recoils with a speed of 7.00 m/s, how much kinetic energy is lost in the collision?
Two balls with masses of of 2.1 kg and 6.5 kg travel toward each other at speeds of 10 m/s and 4.0 m/s, respectively. If the balls have a head-on inelastic collision and the 2.1-kilogram ball recoils with a speed of 8.00 m/s, how much kinetic energy is lost in the collision?
Two balls with masses of of 2.1 kg and 5.9 kg travel toward each other at speeds of 13 m/s and 4.1 m/s, respectively. If the balls have a head-on inelastic collision and the 2.1-kilogram ball recoils with a speed of 8.20 m/s, how much kinetic energy is lost in the collision?