Carts A and B collide on a low-friction track.Copyright 200Rank, from largest to smallest, the following four collisions according to the magnitude of the change in tmomentum of cart B, which has twice the inertia of cart A.Rank from largest to smallest. To rank items as equivalent, overlap them.► View Available Hint(s)A initially moving right at 1.0 m/s, Binitially moving left at 1.0 m/s; sticktogether on impact.A initially stationary, B initially movingleft at 1.0 m/s stick together onimpactP PearsonA initially moving right at 1.0 m/s;after impact, A moving left at 0.33m/s, B moving right at 0.67 m/s.ReviA initially moving right at 1.0 m/s, Binitially stationary; stick together onimpact.Reset Help

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Description: Carts A and B collide on a low-friction track.Copyright 200Rank, from largest to smallest, the following four collisions according to the magnitude of the change in tmomentum of cart B, which has twice the inertia of cart A.Rank from largest to smal

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Physics for Scientists and Engineers: Foundations and Connections

1st Edition

ISBN:9781133939146

Author:Katz, Debora M.

Publisher:Katz, Debora M.

Chapter2: One Dimensional Motion

Section: Chapter Questions

Problem 7PQ: After a long and grueling race, two cadets, A and B, are coming into the finish line at the Marine...

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Carts A and B collide on a low-friction track.
Copyright 200
Rank, from largest to smallest, the following four collisions according to the magnitude of the change in t
momentum of cart B, which has twice the inertia of cart A.
Rank from largest to smallest. To rank items as equivalent, overlap them.
► View Available Hint(s)
A initially moving right at 1.0 m/s, B
initially moving left at 1.0 m/s; stick
together on impact.
A initially stationary, B initially moving
left at 1.0 m/s stick together on
impact
P Pearson
A initially moving right at 1.0 m/s;
after impact, A moving left at 0.33
m/s, B moving right at 0.67 m/s.
Revi
A initially moving right at 1.0 m/s, B
initially stationary; stick together on
impact.
Reset Help

Expert Solution

Step 1

Given data:

Relation between the masses of two carts A and B is,

$m_{B} = 2 m_{A}$

1^st condition, initial velocity for cart A $u_{i A} = 1.0 m / s$ right

initial velocity for cart B $u_{i B} = 1.0 m / s$ left

2^nd condition, initial velocity for cart A $u_{i A} = 0 m / s$

initial velocity for cart B $u_{i B} = 1.0 m / s$ left

3^rd condition, initial velocity for cart A $u_{i A} = 1.0 m / s$ right

final velocity for cart A $v_{i A} = 0.33 m / s$ left

final velocity for cart B $v_{i B} = 0.67 m / s$ right

4^th condition, initial velocity for cart A $u_{i A} = 1.0 m / s$ right

initial velocity for cart B $u_{i B} = 0 m / s$

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