(b) In an elastic collision (correctly assign True or False to all statements), Momentum is conserved but not the internal energy. O True O False Momentum is not conserved but the internal energy is conserved. O True O False Both momentum and internal energy are conserved. O True O False

Physics for Scientists and Engineers: Foundations and Connections
1st Edition
ISBN:9781133939146
Author:Katz, Debora M.
Publisher:Katz, Debora M.
Chapter11: Collisions
Section: Chapter Questions
Problem 8PQ
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(b) In an elastic collision (correctly assign True or False to all statements),
Momentum is conserved but not the internal energy.
O True
O False
Momentum is not conserved but the internal energy is conserved.
O True
O False
Both momentum and internal energy are conserved.
O True
O False
Transcribed Image Text:(b) In an elastic collision (correctly assign True or False to all statements), Momentum is conserved but not the internal energy. O True O False Momentum is not conserved but the internal energy is conserved. O True O False Both momentum and internal energy are conserved. O True O False
1. A 65-kg ice hockey goalie, originally at rest, catches a 0.145-kg hockey puck slapped at him at a
velocity of 35 m/s. Suppose the goalie and the ice puck have an elastic collision and the puck is
reflected back in the direction from which it came.
A sketch from the animation from Part 1 should look like this. Note the subscripts i and f indicate
velocities before and after the collision, respectively. The subscripts p and g represent the puck and
the goalie, respectively.
Before collision m₂
After Collision Vpf
m,
O The goalie
O The puck
O The goalie and the puck
mVgi-0
gf
Consider: How many knowns are there and how many unknowns? How many equations do you need
to solve for the unknowns? Can you identify the equations?
(a) What would you consider a system in this collision?
Transcribed Image Text:1. A 65-kg ice hockey goalie, originally at rest, catches a 0.145-kg hockey puck slapped at him at a velocity of 35 m/s. Suppose the goalie and the ice puck have an elastic collision and the puck is reflected back in the direction from which it came. A sketch from the animation from Part 1 should look like this. Note the subscripts i and f indicate velocities before and after the collision, respectively. The subscripts p and g represent the puck and the goalie, respectively. Before collision m₂ After Collision Vpf m, O The goalie O The puck O The goalie and the puck mVgi-0 gf Consider: How many knowns are there and how many unknowns? How many equations do you need to solve for the unknowns? Can you identify the equations? (a) What would you consider a system in this collision?
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