After v; Before m, УА 0, = ? х V1 V2 = 0 m, M2 V = 0 Figure 8.16 A small object approaches a collision with a much more massive cube, after which its velocity has the direction 01. The angles at which the small object can be scattered are determined by the shape of the object it strikes and the impact parameter b.

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Chapter1: Units, Trigonometry. And Vectors
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Shows a cube at rest and a small object heading toward it. (a) Describe the directions (angle θ1) at which the small object can emerge after colliding elastically with the cube. How does θ1 depend on b, the so-called impact parameter? Ignore any effects that might be due to rotation after the collision, and assume that the cube is much more massive than the small object. (b) Answer the same questions if the small object instead collides with a massive sphere.

After
v;
Before
m,
УА
0, = ?
х
V1
V2 = 0
m,
M2
V = 0
Figure 8.16 A small object approaches a collision with a much more massive cube, after which its velocity has the direction 01. The angles at which
the small object can be scattered are determined by the shape of the object it strikes and the impact parameter b.
Transcribed Image Text:After v; Before m, УА 0, = ? х V1 V2 = 0 m, M2 V = 0 Figure 8.16 A small object approaches a collision with a much more massive cube, after which its velocity has the direction 01. The angles at which the small object can be scattered are determined by the shape of the object it strikes and the impact parameter b.
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