Momentum & Impulse: Throwing a Ball at the Wall

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SUMMARY

The discussion centers on the application of the conservation of momentum principle when a ball is thrown at a wall. It establishes that while the momentum of the ball changes direction upon collision, the wall, despite having an infinite mass, gains momentum due to its attachment to the Earth. The key takeaway is that the wall and Earth together form a single system, where external forces are absent, allowing for momentum conservation. The infinite mass of the wall results in an imperceptible change in velocity, yet it still experiences a change in momentum.

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Why does the ''P2=P1'' (momentum before is equal to momentum after) isn't applied in cases where u throw a ball at wall?

In this case, even is the velocity keeps the same, it will be in another direction, what makes it -v...
 
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The wall now has momentum 2P_1 and the ball has momentum -P_1. You always need to consider the entire system.
 
The wall has gained momentum(but notice it has no velocity as mass of wall is infinite)

the conservation of momentum applies to systems where there is no external force applied.

if you only consider the ball as system,the wall applies a force on it during collision.
But with ball and wall system the force between ball and wall and vice versa simply become internal forces
 
I just don't get how the wall gain momentum once it stays steady...
 
c77793 said:
I just don't get how the wall gain momentum once it stays steady...

The mass of wall is infinite

So momentum can be finite with even zero velocity

as mathematically, infinite multiplied by zero can be something(finite value)
 
In reality the wall doesn't stay steady.
 
The wall does gain momentum. But really you need to consider the wall and the Earth together because the wall is attached to the earth. This single component of the system has an enormous mass, so its change in velocity is imperceptible.

You can imagine, however, that if a wall is not attached to the earth, and you throw the ball sufficiently fast enough, the wall will totter and fall over. In this case the Earth is not part of the system component.

I think the key realization is that a solid wall is attached to the Earth and these two comprise a single component of the system.
 

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