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Newton's Third Law in Collisions Simplified Revision Notes

Revision notes with simplified explanations to understand Newton's Third Law in Collisions quickly and effectively.

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Newton's Third Law in Collisions

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Newton's Third Law of Motion

  • Newton's Third Law states that for every action force, there is an equal and opposite reaction force.
  • In other words, when one object exerts a force on another object, the second object exerts a force of equal magnitude but in the opposite direction.

Application in Collisions

  • Newton's Third Law plays a crucial role in collisions between objects.
  • In a collision, two objects are always involved, and they exert forces on each other according to this law.
  • These forces act simultaneously during the collision.

Example

  • Let's consider a collision between a ball and a racquet as an example:
    • When the ball collides with the racquet, the ball exerts a force to the right on the racquet.
    • According to Newton's Third Law, the racquet simultaneously exerts an equal force to the left on the ball.
    • This opposing force from the racquet causes a change in the ball's direction, leading to its rebound.

Mathematical Representation

  • Newton's Third Law can be mathematically represented as follows:
    • If object A exerts a force (F) on object B to the right, then object B exerts an equal force (-F) on object A to the left.

Balanced Forces

  • In collisions, the forces are balanced due to Newton's Third Law.
  • The system's total momentum remains conserved because the forces between the objects cancel each other out.

Newton's Third Law in Collisions

diagram

Key Takeaway

  • Newton's Third Law explains the interaction of forces in collisions.
  • It ensures that momentum is conserved in a collision, as the forces between objects always come in equal and opposite pairs.

Summary

  • Newton's Third Law of Motion applies to collisions, where the force of one object on another is equal in magnitude but opposite in direction.
  • This law ensures that forces are balanced in collisions, leading to the conservation of momentum in the system.
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