My basic question is when a moving object collides with a stationary object, in a non elastic collision, how much mass does the stationary object have to have to cause both objects to remain stationary after impact; cause the colliding object to rebound, cause the colliding object to remain stationary and the at rest object to rebound, for both objects to objects to rebound off of each other; and for both the at rest and colliding objects to both travel in the same direction.
Does this depend on the mass of the stationary object compared to the mass of the colliding object only, or is it the total momentum of the colliding object irrespective of its mass?
Also for an object to move their must be an imbalance in force, correct. So an impulse of 9.8 N.s = a momentum change of 9.8Kg.M/s and an acceleration force of 1Kgm/s^2 which equals 9.8 Newtons of force.
To answer my own question I think it only depends on the mass of the stationary and colliding objects (see example below). But I can’t account for at what point both objects will rebound off each other? (So If I consider the total inertia of the colliding object compared to the mass of the stationary object, it must have something to do with the length of time the shock wave (impusle) takes to ‘reflect’ of the opposite end of the stationary object and transfer back to the colliding object and with enough force (in N.s or N or Pa pressure?) to overcome the Mass of the colliding object and/or any left over momentum, aftter collision, of the coliding object?)
- Mass colliding object < Stationary objects mass (Kg) + static friction = colliding object rebound
- Mass colliding object = Stationary object mass (Kg) + static friction = both objects remain stationary.
- Mass colliding object > Stationary object mass + static friction + = both stationary and colliding objects to move in the direction of applied force together.
- In the absences of friction, if the both objects remained stationary after collision, or did not deform, then the force of the impulse wave would cause either, or both objects, to disintegrate, so the did move, for wants of better words.