What has to be true to use conservation of momentum vs. energy

In summary, conservation of momentum and conservation of energy are two important concepts in intro physics. Conservation of momentum holds when there are no external forces acting on a system, and it is commonly observed in collisions and frictionless surface problems. On the other hand, conservation of energy occurs when there is no external work done on a system, and external work is typically caused by friction, air resistance, or pushing/pulling. It is important to note that while momentum is conserved in all collisions, kinetic energy is only conserved in elastic collisions. Inelastic collisions result in a loss of kinetic energy due to deformation of the objects involved.
  • #1
hydralisks
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We are currently learning about conservation of momentum and conservation of energy in my intro physics class @ berkeley.

What must be true for me to use one of the other or both (I'd appreciate some common examples of when to use/when not to use them too, if possible)
 
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  • #2
Conservation of momentum holds for a system when there are no external forces on the system. Since momentum is a vector, we need to check the net force in each direction, and if the net force is zero then the momentum for that direction is conserved.

The primary examples in intro physics are collisions (between blocks, disks, sports equipment, bullets and targets, etc) and also frictionless surface problems like ice skaters who push away from each other or people in boats that push away from each other, etc.

Conservation of energy in a system occurs whenever there is no external work done on the system. Typical causes of external work are friction, air resistance, or normal pushing / pulling.
 
  • #3
Momentum is conserved in all collisions. Kinetic energy is only conserved in elastic collisions. In the case of inelastic collisions, kinetic energy is lost due to deformation of the objects involved in the collision.
 
  • #4
Thanks so much for the fast responses! Makes sense!
 

1. What is the difference between conservation of momentum and conservation of energy?

Conservation of momentum is a physical principle that states that the total momentum of a closed system remains constant, meaning that the total amount of motion in a system does not change over time. Conservation of energy, on the other hand, states that the total energy of a closed system remains constant, meaning that energy cannot be created or destroyed, only transferred or transformed.

2. When is it appropriate to use conservation of momentum instead of conservation of energy?

Conservation of momentum is typically used when analyzing the motion of objects in collisions or explosions, where the forces involved are large and the duration of the interaction is short. Conservation of energy is usually used for more general situations where forces are not involved, such as calculating the potential and kinetic energy of an object at different points in its motion.

3. What assumptions must be made in order to apply conservation of momentum?

In order to use conservation of momentum, the system must be closed, meaning that there are no external forces acting on the objects. Additionally, the objects involved must be isolated from their surroundings, meaning that there is no transfer of energy or momentum between the objects and their environment.

4. Can conservation of momentum and energy be used together?

Yes, conservation of momentum and energy can be used together to solve problems involving both the motion and energy of objects. In these cases, both principles must be applied separately and then the results can be combined to fully describe the motion and energy of the system.

5. Are there any real-world situations where conservation of momentum or energy does not apply?

Conservation of momentum and energy are fundamental principles of physics and are applicable in most situations. However, in cases where objects are moving at extremely high speeds or in very small scales, the principles may not hold true due to the effects of relativity and quantum mechanics.

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