Two objects of different masses and velocities collide head on. During the collision, it is found that (FΔt)𝐹Δ𝑡1 on 2 = –(FΔt)𝐹Δ𝑡2 on 1. Which statement is this equation describing?Multiple choice question.The impulses imparted on the objects will be equal in magnitude and direction.The forces that the objects exert on each other will be equal in magnitude and direction.The forces that the objects exert on each other will be equal in magnitude, but opposite in direction.The impulses imparted on the objects will be equal in magnitude, but opposite in direction.

If two balls of different masses and velocities collide head on, which statements correctly describe their collision?Multiple select question.The impulses imparted on them will be equal in magnitude and direction.The forces that they exert on each other will be equal in magnitude and direction.The impulses imparted on them will be equal in magnitude, but opposite in direction.The forces that they exert on each other will be equal in magnitude, but opposite in direction.

Before a collision, a 23 kg object is moving at +14 m/s. Find the impulse that acted on the object if, after the collision, it moves at the following speeds.(a) +8.0 m/s

Two identical balls A and B collide head on elastically. If velocities of A and B, before the collision are +0.5m/s and -0.3m/s respectively, then their velocities, after the collision, are respectively:

Multiple Select QuestionSelect all that applyIn applying the law of conservation of momentum to collisions, which of the following can occur? Note that the objects do not stick on impact.Multiple select question.If the target object has less mass, then the incoming object will continue in its original direction after the impact but with increased speed.If the two objects have the same mass, the incoming object stops and the target object moves off with the same speed that the incoming one had.If the target object has more mass, the incoming object bounces off the heavier target and they move apart in opposite directions.If the two objects have the same mass, the incoming object continues in the opposite direction after impact but with reduced speed.

The impulse experienced by a body is equal to*1 pointchange in velocity of the objectchange in momentum of the objectthe force applied to the objectchange in mass of the object