What Determines the Direction of a Red Puck After a Collision?

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SUMMARY

The discussion focuses on the dynamics of a perfectly elastic collision between a blue puck and a red puck on a frictionless air table. The blue puck, with a mass of 0.044 kg and an initial speed of 0.240 m/s, collides head-on with the red puck, which is initially at rest. After the collision, the blue puck's velocity is 0.070 m/s, resulting in the red puck acquiring a velocity of 0.31 m/s and a mass of 0.024 kg. The direction of the red puck's velocity is determined by the conservation of momentum and the net force acting on it during the collision.

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  • Understanding of Newton's laws of motion
  • Knowledge of conservation of momentum principles
  • Familiarity with elastic collision concepts
  • Basic physics of vector quantities
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  • Explore the mathematical derivation of conservation of momentum
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A blue puck with a mass of 4.40×10^−2 kg, sliding with a speed of 0.240 m/s on a frictionless, horizontal air table, makes a perfectly elastic, head-on collision with a red puck with mass m, initially at rest. After the collision, the velocity of the blue puck is 7.0×10^−2 m/s in the same direction as its initial velocity.

a) Find the magnitude of the velocity of the red puck after the collision.

b) Find the direction of the velocity of the red puck after the collision. From initial blue puck direction

c) Find the mass of the red puck

Answers:
I was able to get parts a and c but cannot figure out part b.

a) Vred = 0.31m/s

c) Mred = 2.4x10^-2 kg
 
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Remember Newton's laws. The red puck was initially at rest and would have remained so unless it was acted upon by a force, which is a vector quantity, and thus has a direction. The puck would then accelerate in the direction of the net force acting on it. How many forces acted on the red puck? What direction was the force in?
You can also analyze this as conservation of momentum, which is also a vector quantity. The direction and magnitude of the net momentum before the collision should be exactly equal to the direction and magnitude of the net momentum after the collision. Since there are only two objects, the net momentum is very easy to visualize.
 

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