Q(5) In the Linear Momentum experiment; two gliders of equal masses, miplaced on a horizontal frictionless track. Glider mı is given an initial velocity vii to theright, and the glider m2 was initially at rest in the middle of the track. After collision, thetwo gliders stick together and moving to the right with constant velocity vr. The followingtable shows the readings of timer 1 and timer 2. ( Note: write results in 3 sig. fig.)mı=350 g,m2=350 g,m2, arethe length of the glider 1 is L1= 10 cmthe length of the glider 2 is L2= 10 cmTrial 1ti (s)0.122t2 (s)0.4881- Complete the table, what type of collisions that thetrial represents.Vii (m/s)0.82Vf (m/s)0.59Pi0.359Pf0.413Pf/Pi1.15Kị

Name: Q(5) In the Linear Momentum experiment; two gliders of equal masses,
Uploaded: 2024-03-20T06:57:37.000Z
Channel: Bartleby
Description: Q(5) In the Linear Momentum experiment; two gliders of equal masses, miplaced on a horizontal frictionless track. Glider mı is given an initial velocity vii to theright, and the glider m2 was initially at rest in the middle of the track. After colli

Given : Mass of glider 1 , m1= 350 g = 0.350 kg Mass of glider 2 , m2= 350 g = 0.350 kg Initial…

Science

Physics

Q(5) In the Linear Momentum experiment; two gliders of equal masses, mi placed on a horizontal frictionless track. Glider mi is given an initial velocity vi to the right, and the glider m2 was initially at rest in the middle of the track. After collision, the two gliders stick together and moving to the right with constant velocity vf. The following table shows the readings of timer 1 and timer 2. ( Note: write results in 3 sig. fig.) m2, are mı=350 m2=350 g, the length of the glider 1 is L1= 10 cm the length of the glider 2 is L2= 10 cm Trial 1 ti (s) 0.122 t2 (s) 0.488 1- Complete the table, what type of collisions that the trial represents. Vli (m/s) Vf (m/s) Pi 0.82 0.59 0.359 Pf 0.413 P/Pi 1.15 Ki K/Ki

Q(5) In the Linear Momentum experiment; two gliders of equal masses, mi placed on a horizontal frictionless track. Glider mi is given an initial velocity vi to the right, and the glider m2 was initially at rest in the middle of the track. After collision, the two gliders stick together and moving to the right with constant velocity vf. The following table shows the readings of timer 1 and timer 2. ( Note: write results in 3 sig. fig.) m2, are mı=350 m2=350 g, the length of the glider 1 is L1= 10 cm the length of the glider 2 is L2= 10 cm Trial 1 ti (s) 0.122 t2 (s) 0.488 1- Complete the table, what type of collisions that the trial represents. Vli (m/s) Vf (m/s) Pi 0.82 0.59 0.359 Pf 0.413 P/Pi 1.15 Ki K/Ki

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

See similar textbooks

Similar questions

Mass A, traveling at 1.5 m/s, collides with mass B, which is at rest, as shown. After the collision, mass B moves in a direction of 30 degrees relative to Horizontally, after the collision, mass A will travel at what speed?. and move in the direction at what angle to the horizon?. If mass A is equal to mass B and the coefficient of elasticity is 0.60.
To apply shock loading to an artillery shell, a 20-kg pendulum A is released from a known height and strikes impactor B at a known velocity v0 . Impactor B then strikes the 1-kg artillery shell C . Knowing the coefficient of restitution between all objects is e, determine the mass of B to maximize the impulse applied to the artillery shell C.
An acrobatic buccaneer swings from one rope to another in the rigging of a pirate ship. As she grasps the rope, her mass is m, 63.5 kg; knots on the rope make the rope's effective mass m, 1.50 kg. From the height %D she grabs the rope, she swings up a further distance of 1.50 m. Assuming that her collision with the rope is perfectly inelastic, answer the following questions: {Note: Treat as a ballistic pendulum problem!} mehanical a) Does the buccaneer's collision with the rope conserve her-kietie en- ergy? {Y/N?} b) Neglecting any energy losses due to friction, air drag, etc., determine the velocity of the buccaneer + rope system right after she grabs the rope in m/s. {Assume a closed system, thus Conservation of Energy} c) Is it possible to calculate the buccaneer's initial speed before she grabbed the rope from the information given? {Y/N?}
A bullet of mass m is shot into a block of mass M which hangs from a pendulum as shown. If the bullet/block combination then rises up to a height h, what is the speed of the bullet just before hitting the block? Your answer should be expressed in terms of the masses m and M, height h, and g (this arrangement is called the ballistic pendulum and can be used to determine the exit velocity of projectiles). Hint: Consider momentum conservation first, then mechanical energy conservation. M 15 f0€
A rocket takes off against the force of gravity. Consider this a non-isolated system. Derive the rocket equation formula relating velocity to the mass of the rocket and time. Let the velocity of the rocket be v(t) and the relative speed of the ejected fuel relative to the moving rocket be u. Ignore air drag.
Use the worked example above to help you solve this problem. A car with mass 1.54 x 103 kg traveling east at a speed of 29.7 m/s collides at an intersection with a 2.47 x 103 kg van traveling north a speed of 17.2 m/s, as shown in the figure. Find the magnitude and direction of the velocity of the wreckage after the collision, assuming that the vehicles undergo a perfectly inelastic collision (that is, they stick together) and assuming that friction between the vehicles and the road can be neglected. 0.8 magnitude Your response differs significantly from the correct answer. Rework your solution from the beginning and check each step carefully. m/s direction 47.11 ° counterclockwise from the +x-axis
On a horizontal frictionless table, masses A and B (3 kg, 5 kg) slide to the right and left, respectively. They have speeds of 3 m/s and 1 m/s, respectively. The two masses collide, and bounce off each other. After the collision, they travel in opposite directions at speeds of 1.5 m/s and 1.700 m/s, respectively. (Note:In this problem, please use + dir = right, - dir = left, to indicate direction.) a.) Calculate A's momentum: before collision: kg-m/s after collision: kg-m/s Make sure you understand why it is NOT conserved. b.) Calculate B's momentum: before collision: kg-m/s after collision: kg-m/s Make sure you understand why it is NOT conserved. c.) Calculate the A+B system's momentum: before collision: kg-m/s after collision: kg-m/s Make sure you understand why it IS conserved. d.) Calculate the kinetic energy of the A+B system: before collision: after collision: J What kind of collision is this v ---Select--- elastic somewhat inelastic Submit Answer completely inelastic
Consider a collision between two particles p and q in 3-D space R³. Suppose that the mass of p is a > 0 kilograms and the mass of q is b> 0 kg. i Let ; and 7; € R³ be the constant initial velocities of p and q, respec- tively. Let 7 and 7ƒ € R³ be the constant (final) velocities of p and q, respectively, after the collision; and assume ƒ ‡ ₁. (1) Write down an equation describing the physical fact that the total momentum of the particles p and q after the collision is equal to the the total momentum of p and q before the collision. 9 (2) The impulse of p associated with the change in velocity of p is given by 7 := a (Tƒ – Ui) · The analogous impulse of q is F := b (V ƒ – Vi) · 7 and 7 f Using Part (1), prove that the vectors (3) Assume further that the collision between p and q is elastic. So, the total kinetic energy of the particles p and q after the collision is equal to the the total kinetic energy of p and q before the collision. Write down an equation that precisely describes…
During an elastic collision, a proton with a velocity of 5000 m/s [forward] undergoes a head on collision with an alpha particle (composed of two protons and two neutrons) with a velocity of 2000 m/s [backward]. Determine the final velocities of the subatomic particles. Assume forward is positive.