Principle of conservation of momentum

In summary, according to the principle of conservation of momentum, when a car crashes into a concrete wall and comes to rest, the Earth and the car recoil with the same momentum as the car had before the collision. This is because the Earth, being a closed system, must have a finite amount of momentum, and all the car's momentum is transferred into everything on Earth. Since the mass of the Earth is much larger than the car, its acceleration is negligible.
  • #1
Masafi
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In a test laboratory, a car is crashed into a concrete wall and comes to rest. There is no damage to the wall. Explain of how the principle of conservation of momentum applies to this situation.

Answer:
The Earth plus car recoils with same momentum as the car had

Why "the Earth" and not just the car?
 
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  • #2
I'm not sure I understand your question. But we assume that the concrete wall is attached indefinitely to the earth. So the Earth as a closed system must have a finite amount of momentum. All that is saying that after the collision, all the car's momentum was transferred into everything on earth . since the mass of the Earth is enormous in comparison to the car, the acceleration of the earth(and everything on it) is negligible.
 
  • #3


The principle of conservation of momentum states that in a closed system, the total momentum remains constant. In this situation, the car and the Earth are considered as a closed system since they are the only objects involved in the collision. This means that the total momentum of the car and the Earth before the collision is equal to the total momentum of the car and the Earth after the collision. Therefore, when the car comes to rest after crashing into the wall, the Earth must also experience a change in momentum in the opposite direction to maintain the balance of momentum in the system. This is why the Earth is included in the statement of the principle.
 

FAQ: Principle of conservation of momentum

What is the principle of conservation of momentum?

The principle of conservation of momentum states that if there are no external forces acting on a system, the total momentum of the system remains constant. In simpler terms, this means that the total momentum before an event or interaction is equal to the total momentum after the event or interaction.

Why is the principle of conservation of momentum important?

The principle of conservation of momentum is important because it is a fundamental law of physics that allows us to predict the outcome of interactions between objects. It is also used in many practical applications, such as in engineering and rocket science.

Does the principle of conservation of momentum apply to both linear and angular momentum?

Yes, the principle of conservation of momentum applies to both linear and angular momentum. Linear momentum refers to the motion of an object in a straight line, while angular momentum refers to the rotation of an object around an axis. Both forms of momentum are conserved in a closed system with no external forces.

What happens to the momentum of an object in an isolated system?

In an isolated system where there are no external forces, the momentum of an object will remain constant. This means that the object's speed and direction of motion will not change. However, the momentum can be transferred between objects in the system through interactions, but the total momentum will always remain the same.

What are some real-life examples of the principle of conservation of momentum?

Some real-life examples of the principle of conservation of momentum include: a billiard ball hitting another billiard ball, a baseball being hit by a bat, a rocket launching into space, and a car crash. In each of these scenarios, the total momentum of the system before and after the event remains the same, showing the conservation of momentum.

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