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Physics 2211: Lecture 25 Todays Agenda

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The concept of momentum conservation is one of the most fundamental principles in physics. ... a collision in 2-D (cars crashing at a slippery intersection...no ... – PowerPoint PPT presentation

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Title: Physics 2211: Lecture 25 Todays Agenda


1
Physics 2211 Lecture 25Todays Agenda
  • Collisions in two dimensions

2
Two blocks that initially move as shown undergo a
1-D collision. After the collision, the 2.0 kg
block recoils to the left with a speed of 9.0
m/s. What is the velocity of the 4.0 kg
block after the collision? (1) 0 m/s (2)
1.0 m/s left (3) 2.0 m/s left (4) 3.0 m/s
left (5) 4.0 m/s left (6) 5.0 m/s left
4.0 kg
2.0 kg
3.0 m/s
6.0 m/s
17514
3
PART 2 For the collision we just discussed,
compute the change in kinetic energy and describe
the type of collision. (1) 30 J
lost---inelastic collision (2) 48 J
lost---inelastic collision (3) 0 J
lost---elastic collision (4) 54 J
lost---totally inelastic collision (5) 81 J
lost---totally inelastic collision
4.0 kg
2.0 kg
3.0 m/s
6.0 m/s
17514
4
Momentum Conservation
  • The concept of momentum conservation is one of
    the most fundamental principles in physics.
  • This is a component (vector) equation.
  • We can apply it to any direction in which there
    is no external force applied.
  • You will see that we often have momentum
    conservation even when energy is not conserved.

5
Inelastic collision in 2-D
  • Consider a collision in 2-D (cars crashing at a
    slippery intersection...no friction).

V
v1
m1 m2
m1
m2
v2
before
after
6
Inelastic collision in 2-D...
  • There are no net external forces acting.
  • Use momentum conservation for both components.

v1
V (Vx,Vy)
m1 m2
m1
m2
v2
7
Inelastic collision in 2-D...
  • So we know all about the motion after the
    collision!

V (Vx,Vy)
Vy
?
Vx
8
2-D Elastic Collision of 2 objects
  • Suppose we know what the pre-collision
    velocities are.
  • We want to find out about the motion of both
    objects after the collision.
  • We want v1x,f , v1y,f , v2x,f , v2y,f
  • What else do we know
  • In an elastic collision, kinetic energy is
    conserved as well as momentum. This leads to 3
    equations
  • Ef Ei
  • Px,f Px,i (where Px p1x p2x m1v1x
    m2v2x etc)
  • Py,f Py,i
  • We have 3 equations and 4 unknowns
  • We need more information (scattering angle,
    masses).

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