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Impulse and Momentum 
AP Physics 1
Impulse = Momentum 
Consider Newton’s 2nd 
Law and the definition of 
acceleration 
Ns 
Units of Impulse: 
Kg x m/s 
Units of Momentum: 
Momentum is defined as “Inertia in 
Motion”
Example 
A 100 g ball is dropped from a height of h = 2.00 m above the floor. It 
rebounds vertically to a height of h'= 1.50 m after colliding with the 
floor. (a) Find the momentum of the ball immediately before it collides 
with the floor and immediately after it rebounds, (b) Determine the 
average force exerted by the floor on the ball. Assume that the time 
interval of the collision is 0.01 seconds.
Impulse is the Area 
Since J=Ft, Impulse is the AREA of a Force vs. 
Time graph.
How about a collision? 
Consider 2 objects speeding 
toward each other. When 
they collide...... 
Due to Newton’s 3rd Law the 
FORCE they exert on each 
other are EQUAL and 
OPPOSITE. 
The TIMES of impact are also 
equal. 
Therefore, the IMPULSES of 
the 2 objects colliding are 
also EQUAL
How about a collision? 
If the Impulses are equal 
then the MOMENTUMS 
are also equal!
Momentum is conserved! 
The Law of Conservation of Momentum: “In the 
absence of an external force (gravity, friction), 
the total momentum before the collision is 
equal to the total momentum after the 
collision.”
Several Types of collisions 
Sometimes objects stick together or blow apart. In 
this case, momentum is ALWAYS conserved. 
When 2 objects collide and DON’T 
stick 
When 2 objects collide and stick 
together 
When 1 object breaks into 2 objects 
Elastic Collision = Kinetic Energy is Conserved 
Inelastic Collision = Kinetic Energy is NOT 
Conserved
Example A bird perched on an 8.00 cm tall swing has a mass of 
52.0 g, and the base of the swing has a mass of 153 
g. Assume that the swing and bird are originally at 
rest and that the bird takes off horizontally at 2.00 m/ 
s. If the base can swing freely (without friction) 
around the pivot, how high will the base of the swing 
rise above its original level? 
How many objects do you have BEFORE the action? 
How many objects do you have AFTER the 
action? 
1 
2 
-0.680 m/s 
0.024 m
Example 
Granny (m=80 kg) whizzes around 
the rink with a velocity of 6 m/s. 
She suddenly collides with 
Ambrose (m=40 kg) who is at 
rest directly in her path. Rather 
than knock him over, she picks 
him up and continues in motion 
without "braking." Determine the 
velocity of Granny and Ambrose. 
How many objects do I have before the collision? 
2 
How many objects do I have after the collision? 
1 
4 m/s
Collisions in 2 Dimensions 
The figure to the left shows a 
collision between two pucks 
on an air hockey table. Puck A 
has a mass of 0.025-kg and is 
moving along the x-axis with a 
velocity of +5.5 m/s. It makes 
a collision with puck B, which 
has a mass of 0.050-kg and is 
initially at rest. The collision is 
NOT head on. After the 
collision, the two pucks fly 
apart with angles shown in the 
drawing. Calculate the speeds 
of the pucks after the collision. 
vA 
vAcosθ 
vB 
vAsinθ 
vBcosθ vBsinθ
Collisions in 2 dimensions 
vA 
vAcosθ 
vB 
vAsinθ 
vBcosθ vBsinθ
Collisions in 2 dimensions

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AP Physics 1&2 Impulse and Momentum

  • 1. Impulse and Momentum AP Physics 1
  • 2. Impulse = Momentum Consider Newton’s 2nd Law and the definition of acceleration Ns Units of Impulse: Kg x m/s Units of Momentum: Momentum is defined as “Inertia in Motion”
  • 3. Example A 100 g ball is dropped from a height of h = 2.00 m above the floor. It rebounds vertically to a height of h'= 1.50 m after colliding with the floor. (a) Find the momentum of the ball immediately before it collides with the floor and immediately after it rebounds, (b) Determine the average force exerted by the floor on the ball. Assume that the time interval of the collision is 0.01 seconds.
  • 4. Impulse is the Area Since J=Ft, Impulse is the AREA of a Force vs. Time graph.
  • 5. How about a collision? Consider 2 objects speeding toward each other. When they collide...... Due to Newton’s 3rd Law the FORCE they exert on each other are EQUAL and OPPOSITE. The TIMES of impact are also equal. Therefore, the IMPULSES of the 2 objects colliding are also EQUAL
  • 6. How about a collision? If the Impulses are equal then the MOMENTUMS are also equal!
  • 7. Momentum is conserved! The Law of Conservation of Momentum: “In the absence of an external force (gravity, friction), the total momentum before the collision is equal to the total momentum after the collision.”
  • 8. Several Types of collisions Sometimes objects stick together or blow apart. In this case, momentum is ALWAYS conserved. When 2 objects collide and DON’T stick When 2 objects collide and stick together When 1 object breaks into 2 objects Elastic Collision = Kinetic Energy is Conserved Inelastic Collision = Kinetic Energy is NOT Conserved
  • 9. Example A bird perched on an 8.00 cm tall swing has a mass of 52.0 g, and the base of the swing has a mass of 153 g. Assume that the swing and bird are originally at rest and that the bird takes off horizontally at 2.00 m/ s. If the base can swing freely (without friction) around the pivot, how high will the base of the swing rise above its original level? How many objects do you have BEFORE the action? How many objects do you have AFTER the action? 1 2 -0.680 m/s 0.024 m
  • 10. Example Granny (m=80 kg) whizzes around the rink with a velocity of 6 m/s. She suddenly collides with Ambrose (m=40 kg) who is at rest directly in her path. Rather than knock him over, she picks him up and continues in motion without "braking." Determine the velocity of Granny and Ambrose. How many objects do I have before the collision? 2 How many objects do I have after the collision? 1 4 m/s
  • 11. Collisions in 2 Dimensions The figure to the left shows a collision between two pucks on an air hockey table. Puck A has a mass of 0.025-kg and is moving along the x-axis with a velocity of +5.5 m/s. It makes a collision with puck B, which has a mass of 0.050-kg and is initially at rest. The collision is NOT head on. After the collision, the two pucks fly apart with angles shown in the drawing. Calculate the speeds of the pucks after the collision. vA vAcosθ vB vAsinθ vBcosθ vBsinθ
  • 12. Collisions in 2 dimensions vA vAcosθ vB vAsinθ vBcosθ vBsinθ
  • 13. Collisions in 2 dimensions