Law of conservation of energy and momentum

AI Thread Summary
In a head-on collision where two objects each travel at 10 m/s and emerge moving in the same direction at 10 m/s, the conservation of momentum is violated. The total momentum before the collision is zero, as one object moves at 10 m/s and the other at -10 m/s. After the collision, both objects moving in the same direction at 10 m/s results in a total momentum that does not equal the initial momentum. This discrepancy highlights that momentum is not conserved in this scenario. Thus, the discussion emphasizes the importance of direction in momentum calculations and the need for conservation laws to hold true in physical interactions.
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Two Objects collide head on, both with speeds of 10 m/s. Both projects emerge from the collision traveling in the same direction, each having at a speed 10m/s.

How does this violate the conservation of momentum?

The answer is:
That it only violates the conservation of momentum.
Why?

I answered it as violating both conservation laws (momentum and energy), because I thought any force that was applied on one twice is applied on the other. And also because both objects would not emerge from the direction because they are both traveling at the same speed.
 
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The total momentum before a collision must equal the total momentum after a collision.

Before the collision, both are traveling towards each other at 10m/s... As momentum is a vector quantity it will have a direction; you can say that object A = 10 m/s, while object B = -10 m/s. The "system" is therefore balanced and the total momentum is equal to zero...

Bearing in mind that they are traveling in the same direction after the collision, be it in the positive or negative direction, what would be the total momentum of the system?
Does this total equal the same as the total before the collision and is it therefore conserved?
 
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