A 2.2 kg disk traveling at 2.9 m/s strikes a 1.3 kg stick of length 4.0 m that is lying flat on nearly frictionless ice as shown in the overhead view of figure (a). disk strikes the stick at a distance r = 0.90 m from the stick's center. Assume the collision is elastic and the disk does not deviate from its original line of motion. Find the translational speed of the disk, the translational speed of the stick, and the angular speed of the stick after the collision. The moment of inertia of the stick about its center of mass is 1.73 kg · m². Overhead view of a disk striking a stick in an elastic collision. (a) Before the collision, the disk moves toward the stick. (b) The collision causes the stick rotate and move to the right. Before a After

A 2.2 kg disk traveling at 2.9 m/s strikes a 1.3 kg stick of length 4.0 m that is lying flat on nearly frictionless ice as shown in the overhead view of figure (a). disk strikes the stick at a distance r = 0.90 m from the stick's center. Assume the collision is elastic and the disk does not deviate from its original line of motion. Find the translational speed of the disk, the translational speed of the stick, and the angular speed of the stick after the collision. The moment of inertia of the stick about its center of mass is 1.73 kg · m². Overhead view of a disk striking a stick in an elastic collision. (a) Before the collision, the disk moves toward the stick. (b) The collision causes the stick rotate and move to the right. Before a After

Classical Dynamics of Particles and Systems

5th Edition

ISBN:9780534408961

Author:Stephen T. Thornton, Jerry B. Marion

Publisher:Stephen T. Thornton, Jerry B. Marion

Chapter9: Dynamics Of A System Of Particles

Section: Chapter Questions

Problem 9.23P

See similar textbooks

Similar questions

The following figure shows two particles of masses m1 and m2, with velocities before the collision of magnitude v1 and v2. If the collision is perfectly elastic, find the magnitude of the velocities v1' and v2' after the collision and the angle of incidence θ (theta), as a function of the masses and velocities before the collision.
An object of mass m1=50kg moving with the velocity v1=3m/s in the North-West direction is inelastically colliding with another object of mass2=50kg moving with the velocity u=3m/s to the North. Find the velocity v2? Find the energy lost in the collision? Find the fraction of the energy lost in the collisions? plz show steps of the formula you are using and how you acquired those formulas... (step by step)plz Thank You
An object A moving with velocity v collides with a stationary object B. After the collision, A is moving with velocity 2 1 v and B with velocity 3 2 v. Find the ratio of their masses. If, instead of bouncing apart, the two bodies stuck together after the collision, with what velocity would they then move?
Rock A of mass M and another rock B of mass 2M are released from a height h above the ground. Upon impact which relationship correctly states the momenta of rocks A and B?
an object of mass m and velocity v collides elastically with a stationary object and continuies in the same direction with a speed of 0.25v. what is the mass of the object that was initially stationary
Two solid iron spheres of masses m and 2m respectively, are suspended from two inextensible ropes of length l. We separate the ball of mass m from its equilibrium position at an angle α, keeping the string extended in the same plane. The mass is released and collides elastically with the sphere of mass 2m. The speed of the sphere sphere of mass m immediately after the collision is:
A projectile has a mass of 10g and speed of 0.6c strikes a wall. What is the momentum of the projectile and what is the kinetic energyof the projectile? If the collision time for each projectile is 10 milliseconds what is the magnitude of the average force on the wall due to a single projectile?
Show solution A particle A, of mass 8 kg, collides with a particle B, of mass m2 kg. The velocity of particle A before the collision was 5 m/s and the velocity of particle B before the collision was 2.2 m/s. Given the velocity of particle A after the collision was -4 m/s, and the velocity of particle B was 3 m/s, what was the mass of particle B?
Two balls of masses mi=2.3g and m2=1.9g moving with initial velocities v=18.2m/s and v2=23.4m/s respectively collided and went opposite ways with the final velocities v1,= 18.4m/s and V2,= 19.6m/s. Compute the momentum and kinetic energy of the two balls before and after collision.
A bowling ball onboard a space station is floating at rest relative to the station and an astronaut nudges a Ping-Pong ball toward it at speed v, initiating a perfectly elastic headon collision. Which answer is closest to the Ping-Pong ball’s speed after the collision? (a) 0 (b) v/2 (c) v (d) 2v (e) 3v
A mass mA = 1.8 kg , moving with velocity v⃗A = (3.4i + 6.0j − 2.0k) m/s , collides with mass mB = 5.0 kg , which is initially at rest. Immediately after the collision, mass mA = 1.8 kg is observed traveling at ′ˆˆ velocity v⃗ A = (−1.0 i + 3.2k) m/s . Find the velocity of mass mB after the collision. Assume no outside force acts on the two masses during the collision. Enter the x , y , and z components of the velocity separated by commas. Express your answer to two significant figures.
A 100-kg particle moves with an initial velocity of (4.0i, - 6.0j) m/s. If its velocity changes to v = (3.0i – 8.0j) m/s by the action of a force, determine The net work done on the particle. What principle would you use to solve this problem? The impulse on the particle. True or False: Impulse is equal to the rate of change of momentum.