A Fascinating Explanation of Why a Billiard Ball Can Stop Short When Hitting Another Ball

Why can a billiard ball stop short when hitting another ball?

When a billiard ball collides head on with another ball, the first ball stops and the second ball starts moving with the same momentum in the opposite direction due to the conservation of momentum. This principle applies in billiards and pool, assuming the collision is perfectly elastic and there are no external forces.

Explanation of Conservation of Momentum in Billiard Ball Collision

The conservation of momentum is a fundamental principle in physics that states the total momentum of a closed system remains constant before and after a collision. In the case of billiard balls colliding head on, the momentum of the incoming ball is transferred to the stationary ball upon impact, causing the incoming ball to stop and the stationary ball to start moving in the opposite direction. This phenomenon occurs because the total momentum of the system is conserved. Before the collision, the first ball has momentum while the second ball is at rest. After the collision, the first ball transfers its momentum to the second ball, resulting in the first ball coming to a stop and the second ball moving with the same momentum in the opposite direction. The conservation of momentum principle holds true in billiards and pool games, provided the collision is perfectly elastic and there are no external forces affecting the system. In an elastic collision, both kinetic energy and momentum are conserved, allowing for a precise transfer of momentum between the colliding objects. Understanding the conservation of momentum in billiard ball collisions can enhance your gameplay by predicting the trajectories of balls after impact and improving your strategic decisions during a game. It's fascinating to see physics concepts applied in real-life scenarios such as billiards, showcasing the relevance and practicality of scientific principles in everyday activities.
← How to calculate total magnification of a microscope How to calculate time for an object to complete revolutions →