That simply means that the total momentum before the collision is the same as the total momentum after the collision.
Consevation of momentum applies. The final compond mass must have the same momentum as the net momentum of the two balls before the collision. Remember, momentum is a vector and direction is important. For example if the two balls are moving toward each other with the same momentum, the net momentum is zero because they are moving in opposite directions. So the compound ball will not move. Or, if ball 1 is moving left and has a greater momentum then ball 2 ,moving right, then the compound ball will move left. Its momentum will equal the difference between the two momentums because when you add two vectors in opposite directions you subtract their magnitudes. Mechanical energy (potential + kinetic) is not conserved in this collision because some mechanical energy is lost as heat in the collision.
I'm not sure what you mean by "stronger" A perfectly inelestic collision is an ideal event in which none of the kinetic energy of the colliding bodies id tranferred into them as vibrations of their own molecules, i.e. transformed into heat. In an elastic collision, which always happens in the real world, some, or even all, of the kinetic energy of the two objects will be transformed into heat vibrating their molecules. This means that in an inelastic cillision, the bodies final velocities will add up to less than the total velocities that had before the collision, In the ideal state of an inelastic collision though, the sum of their final velocities must equal the sum of their final velocities.
Momentum = Mass x Velocity (p=mv)Of course an object at rest would have no momentum no matter what the mass is (velocity = 0 so momentum = 0).Playing volleyball with a balloon might be something that would be considered low momentum. You can hit it as hard as you like, but it has so little mass that its momentum can hardly overcome the air resistance.You might push a small car at, say 1/4 MPH, and it would have relatively little momentum.However a train traveling at the same 1/4 MPH would still have a lot of momentum.
The law of conservation of momentum is Newton's 3rd law' The vectors sum to zero: 0 = F1 + F2 = dp1/dt + dp2/dt = d(p1 + p2)/dt =0. Thus, p1 + p2 = a constant, thus, the conservation of momentum.
To find the magnitude of momentum you use the formula: p=mv So, if an object has a mass (and if it exists then it would), and if it is moving (has a velocity), then yes, it has momentum.
An example of the principle of conservation of momentum, which states that the total momentum of an isolated system remains constant before and after a collision.
The total momentum of a system is the sum of the momenta of all the individual objects in the system. For example, in a collision between two billiard balls, the total momentum before the collision is equal to the total momentum after the collision, provided no external forces are acting on the system.
One example of conserved momentum is a collision between two objects where the total momentum before the collision is equal to the total momentum after the collision. This is known as conservation of momentum.
An example of momentum conservation is a billiard ball striking another billiard ball at rest; the total momentum before the collision is equal to the total momentum after the collision, provided no external forces are acting on the system.
Elastic collision.
A common example of an elastic collision is when billiard balls collide on a pool table. Another example is when two gas particles collide in a vacuum, where both kinetic energy and momentum are conserved. Additionally, two magnets bouncing off each other with no loss of kinetic energy is also an example of an elastic collision.
Which of what ? There's no list of choices, no examples, no suggestions, nothing to choose from.
Consevation of momentum applies. The final compond mass must have the same momentum as the net momentum of the two balls before the collision. Remember, momentum is a vector and direction is important. For example if the two balls are moving toward each other with the same momentum, the net momentum is zero because they are moving in opposite directions. So the compound ball will not move. Or, if ball 1 is moving left and has a greater momentum then ball 2 ,moving right, then the compound ball will move left. Its momentum will equal the difference between the two momentums because when you add two vectors in opposite directions you subtract their magnitudes. Mechanical energy (potential + kinetic) is not conserved in this collision because some mechanical energy is lost as heat in the collision.
Example of an elastic collision: Two billiard balls collide on a frictionless surface and bounce off each other, conserving both momentum and kinetic energy. Answer: Kinetic energy and momentum are conserved in elastic collisions. Example of an inelastic collision: Two cars collide and stick together after impact, with some kinetic energy being lost to deformation and sound. Answer: In inelastic collisions, kinetic energy is not conserved as some of it is transformed into other forms such as deformation or heat.
One example of an elastic collision is when two billiard balls collide on a pool table without friction or rotational forces. In this scenario, both balls move away from each other after the collision with the same speeds and kinetic energy as before the collision.
When a moving object with momentum collides with another object, the total momentum of the objects before the collision is conserved. Depending on the type of collision, momentum can be transferred between the objects. In an elastic collision, kinetic energy is also conserved, while in an inelastic collision, some energy is transformed into other forms, such as heat or sound.
One collision practice problem answer that can help improve understanding of collision physics is calculating the final velocity of two objects after a collision. Another example is determining the momentum of an object before and after a collision to understand how momentum is conserved in collisions. These practice problems can enhance your comprehension of collision physics principles.