College Physics
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Author: Raymond A. Serway, Chris Vuille
Publisher: Cengage Learning
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In a perfectly inelastic one-dimensional collision between two objects, what condition alone is necessary so that all of the original kinetic energy of the system is gone after the collision?
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- In a perfectly inelastic one-dimensional collision between two objects, what initial condition alone is necessary so that a the system is gone after the collision? O The objects must have momenta with the same magnitude but opposite directions. medi ume O The objects must have the same mass. O The objects must have the same velocity. O The objects must have the same speed, with velocity vectors in opposite directions. ACarrow_forwardIn the figure, block 1 of mass m₁ slides from rest along a frictionless ramp from height h-3 m and then collides with stationary block 2, which has mass m₂ - 5m₁. After the collision, block 2 slides into a region where the coefficient of kinetic friction is 0.6 and comes to a stop in distance d within that region. What is the value of distance d if the collision is (a) elastic and (b) completely inelastic? (a) Number (b) Number i h Unit Unit Frictionless 9 -H₂arrow_forwardIs the following statement true? If not, why? Within the system, both the momentum and kinetic energy are conserved during each of the collisions ( spring-loaded elastic, hoop spring, and putty collisions).arrow_forward
- A cue ball traveling at 6.57 m/s makes a glancing, elastic collision with a target ball of equal mass that is initially at rest. The cue ball is deflected so that it makes an angle of 30.0° with its original direction of travel. (a) Find the angle between the velocity vectors of the two balls after the collision. (b) Find the speed of each ball after the collision.arrow_forwardA 5-kg sled has an initial velocity of 3 m/s when a 33-kg child, at rest, mounts it at the top of a hill (treat like a 1-Dimensional Perfectly Inelastic Collision). The sled and child move down a frictionless slope (ℎ1 = 12 m) where a second child of same mass mounts the sled. The two children and sled continue down a second frictionless slope (ℎ1 = 18m). What is the velocity of the children and sled at the bottom of the second slope?arrow_forwardA 2.64 -g bullet moving at 280 m/s enters and stops in an initially stationary 2.10−kg wooden block on a horizontal frictionless surface. (a) What's the speed of the bullet/block combination?(b) What fraction of the bullet's kinetic energy was lost in this perfectly inelastic collision? (c) How much work was done in stopping the bullet? (d) If the bullet penetrated 5.00 cm into the wood, what was the average stopping force?arrow_forward
- In an elastic collision in which there are no external forces, which of the following is true? Only the total momentum is conserved. Only the kinetic energy is conserved Both the total momentum and kinetic energy are conserved. Both the total momentum and kinetic energy are not conserved.arrow_forwardIn the figure, block 1 of mass m1 slides from rest along a frictionless ramp from height h and then collides with stationary block 2, which has mass m2 = 3m1. After the collision, block 2 slides into a region where the coefficient of kinetic friction is μk and comes to a stop in distance d within that region. What is the value of distance d if the collision is (a) elastic and (b) completely inelastic? Express your answer in terms of the variables given and g.arrow_forward
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