Momentum Concepts [Checking my Understanding]

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SUMMARY

This discussion clarifies the concepts of elastic and inelastic collisions, emphasizing that in elastic collisions, kinetic energy is conserved, while inelastic collisions result in a loss of kinetic energy, often transforming it into heat or potential energy. Explosions are categorized as inelastic collisions, where kinetic energy is not conserved. The conservation of momentum is a key principle in both types of collisions, defined by the equation momentum = mv1 + mv2, and is maintained in closed systems without external forces.

PREREQUISITES
  • Understanding of Newton's laws of motion
  • Familiarity with the concepts of kinetic energy and momentum
  • Basic knowledge of collision types in physics
  • Ability to perform calculations involving mass and velocity
NEXT STEPS
  • Study the conservation of momentum in closed systems
  • Learn about the mathematical derivation of elastic and inelastic collision equations
  • Explore real-world applications of elastic and inelastic collisions
  • Investigate the physics of explosions and energy transformation
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Students studying physics, educators teaching mechanics, and anyone interested in understanding the principles of momentum and energy in collisions.

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Homework Statement


What are elastic and inelastic collisions? What is an explosion?

Homework Equations


N/A

The Attempt at a Solution


In elastic collisions, the colliding objects bounce off of each other to some degree, and kinetic energy is conserved. Inelastic collisions involve the transformation of some initial kinetic energy into other forms, such as heat or potential energy. Objects that collide in a completely inelastic way stick together. Explosions are a form of inelastic collisions, for kinetic energy is not conserved.

How can I elaborate upon this? I'm still slightly confused about momentum in general, and I don't understand explosions whatsoever. My notes state that kinetic energy is conserved for explosions, but other online sources state the opposite. That's never a good thing.
 
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What specifically about momentum are you confused about? Momentum is the product of mass and velocity, and is conserved in all collisions.

Do you think that kinetic energy is conserved in an explosion? Think about it; what actually happens in an explosion?
 
According to Newton's 3rd law, the forsces exert on each other are always equal in magnitude and opposite in direction. thus we define the total momentum of a system between two blocks of masses m1,m2 and v1,v2 as momentum=mv1+mv2
hence we arrive at the conservation of momentum,this states when no resultant force acts upon a system of bodies, and the total momentum of the stystem remains unchanges
total momentum before= total momentum after

elastic collisions are when the interaction forces between two bodies are conserved, the Ek of the system is the same after the collison as before the collison. therefore Ek is conserved

Inelastic collisions is a collision in which the total Ek of the system after the collision is less than the Ek before the collision. in one kind of inelastic collision, the colliding bodies stick together and move as one unit after the collison.


To determine wheather or not a collision is elastic or inelastic find the Ek before and the Ek after.If it is not conserved it is inelastic if it is it is elastic

Problem solving stategy for elastic collison
a) find the total momentum/Ek before collison
b)find the total momentum/Ek after
c) remember to consider a) = b) in problem solving

problem solving strategy for inelastic collision
Consider two masses Ma and Mb right before a collison then
a)find the total momentum before collision
i) MaVa1+MbVb1
b) find the total momentum after the collision
ii)(Ma+Mb)V2
c) remember to consider a) = b)
iii) remember they stick together in an inelastic collision for part b) and a) not equal to b), in the case of their kinetic energies

if the masses and velocities are known then we can compute the final velocity. suppose we have a body of mass Ma and initial velocity V1 and it collides inelastically with a body of mass Mb initially at rest

INITIALLY
(MaV1+Mb*o)
FINALLY
(Ma+Mb)V2
*After the collision the two bodies have a common velocity V2

HOPE THIS HELPS YOU
 

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