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Physics 1D Collision Lab Guide

1) The document describes a PhET simulation lab on momentum and 1D collisions. It includes information on momentum, the momentum-impulse theorem, and formulas for elastic and inelastic collisions. 2) Students are asked to use the simulation to investigate collisions between objects of different masses and to complete tables calculating momentum and velocity values before and after collisions. 3) Elastic collisions conserve both momentum and kinetic energy, while inelastic collisions conserve momentum but not kinetic energy, causing the objects to stick together after collision.

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67% found this document useful (3 votes)
2K views2 pages

Physics 1D Collision Lab Guide

1) The document describes a PhET simulation lab on momentum and 1D collisions. It includes information on momentum, the momentum-impulse theorem, and formulas for elastic and inelastic collisions. 2) Students are asked to use the simulation to investigate collisions between objects of different masses and to complete tables calculating momentum and velocity values before and after collisions. 3) Elastic collisions conserve both momentum and kinetic energy, while inelastic collisions conserve momentum but not kinetic energy, causing the objects to stick together after collision.

Uploaded by

caleb f
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© © All Rights Reserved
We take content rights seriously. If you suspect this is your content, claim it here.
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Name: __________________

Momentum and Simple 1D Collisions PhET Lab

Introduction: When objects move, they have momentum. Momentum, p, is


simply the product of an object’s mass (kg) and its velocity (m/s). The unit
for momentum, p, is kgm/s. During a collision, an object’s momentum can be
transferred to impulse, which is the product of force (N) and time (s) over which the force acts. This
allows us to write the momentum-impulse theorem:
Δp=mΔv=FΔt
Procedure: Play with the Sims  Physics Motion  Collision Lab

Work with 1D collisions at this level. Later (AP Physics) you'll use trigonometry to solve 2D
collisions. Velocity to the right is positive, left is negative. Check your work in the simulation
after you have completed the tables.

m 1 v 1 +m2 v 2
' ' v ' 12=
Important Formulas: m1 v 1 + m2 v 2= p total=m1 v 1 + m2 v 2 m1 +m2

Perfectly Elastic Collisions: To begin a collision: To restart a collision:

 Take some time to familiarize yourself with the simulation and perfect collisions. Play. Investigate. Learn.
 Investigate the action of a more-massive attacking object striking a less-massive target object.
o What happens to the more-massive attacking object? ______________________________________
o What happens to the less-massive target object? __________________________________________
 Investigate the action of a less-massive attacking object striking a more-massive target object.
o What happens to the less-massive attacking object? _______________________________________
o What happens to the more-massive target object? _________________________________________
 Complete the below table without the simulation and check your work in the simulation.

m1 m2 v1 v2 ptotal v1’ v2’

1.20 kg 1.20 kg +1.50 m/s -1.80 m/s -1.80 m/s

2.40 kg 4.80 kg +1.30 m/s 0.0 m/s -.433 m/s

2.50 kg 3.90 kg .850 m/s 11.5 kgm/s 2.06 m/s

5.10 kg 1.00 kg 0.900 m/s 4.60 m/s -4.60 m/s

1
KE= mv 2
KE stands for Kinetic Energy 2 and is measured in joules. Note that kinetic energy is not a vector
quantity. Describe the effect of an elastic collision on the total kinetic energy of the two-object system.

____________________________________________________________________________________________
Perfectly Inelastic Collisions: To begin a collision: To restart a collision:

 Take some time to familiarize yourself with 1D inelastic collisions. Play. Investigate. Learn.
 Contrast an inelastic collision with an elastic collision. ______________________________________________
 Complete the below table without the simulation and check your work in the simulation.

m1 m2 v1 v2 ptotal v12’
1.20 kg 1.20 kg +1.50 m/s -1.80 m/s

2.40 kg 4.80 kg +1.30 m/s 7.00 kgm/s

1.50 kg 5.50 kg +3.20 m/s +.800 m/s

2.50 kg 3.90 kg 1.20 m/s 0.0 m/s

Describe the effect of an inelastic collision on the total kinetic energy of the two-object system.

____________________________________________________________________________________________

Conclusion Questions:

1. A collision where both momentum and kinetic energy are conserved is an elastic / inelastic collision.

2. A 500. gram cart moving at 0.360 m/s has how much momentum? (careful...units!) ______________

3. If the above 500. gram cart was to bounce back and return with a velocity of -0.240 m/s, what is its change in

momentum? ______________

4. How fast must a 250. gram cart be traveling to have a momentum of 0.450 kgm/s? ______________

5. A 0.230 kg baseball is thrown with a speed of 41 m/s. What is the ball’s momentum? ______________

6. If the above ball comes to rest in the catcher’s mitt in 0.085 seconds, how much force does the ball apply on the

catcher’s mitt? (hint: use the impulse-momentum theorem) ______________

7. Imagine you are ice skating with your BFF. Both of you at rest, when you shove him/her away from you. You have a

mass of 65 kg and he/she has a mass of 55kg. When you shove off, you move away with a velocity of 2.0 m/s. With what

velocity does your BFF move away from you? ______________

8. If a 250. gram cart moving to the right with a velocity of +0.31 m/s collides inelastically with a 500. gram cart traveling to

the left with a velocity of -0.22 m/s, what is the total momentum of the system before the collision? ______________

9. What is the resulting velocity of the above two-car system (stuck together)? ______________

10. A 9.0 kg bowling ball races down the lane at 15 m/s before striking a bowling pin (at rest) with a mass of 0.85 kg. If the
0.85 kg pin bounces backward with a velocity of 45 m/s, what is the velocity of the bowling ball after the collision?

_______________

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