Conservation of Momentum in Explosions

AI Thread Summary
In the discussion about the conservation of momentum in explosions, it is established that momentum is conserved regardless of the initial state of the carts. When the carts are initially at rest, their momenta can be equal after the explosion, but this depends on the direction of their velocities since momentum is a vector quantity. In the case where the carts have an initial speed, momentum is still conserved, but the equality of their momenta post-explosion is not guaranteed. The key takeaway is that while total momentum is conserved, individual momenta may differ based on their velocities and directions. Understanding these principles is crucial for solving related physics problems accurately.
anton717
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Homework Statement



Cart 1 and cart 2 are initially at rest, and after the explosion the momentum of the two carts was the same. If the two carts were moving at some initial speed v0 before the explosion: would the momentum of the two carts still be equal?

Homework Equations


Momentum. mvi=mvf

The Attempt at a Solution


I am 99% sure that the momentum will be conserved (makes logical sense). But since its physics, I want to make sure that its 100% correct. :) Thank you
 
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Hello, anton717.

Consider the first case where the two carts were initially at rest. If you take into account that momentum is a vector quantity, is it really true that the momentum of each cart was the same after the explosion?

For the second case where the carts are initially moving, you are right that momentum is conserved. But the question is whether or not the momenta of the two carts are equal to each other after the explosion.
 
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