Why Can't the Ball from the Shorter Building Break Through the Barrier?

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The discussion centers on the physics of two balls dropped from different heights and their ability to break through a barrier upon impact. It highlights that while both balls experience the same gravitational acceleration, the ball from the taller building has a higher velocity at the moment of impact due to greater potential energy converted to kinetic energy. This results in a greater force exerted on the barrier by the taller ball, allowing it to break through, unlike the shorter ball. The conversation emphasizes the importance of considering energy conservation and the relationship between velocity, acceleration, and force during impact. Understanding these principles clarifies why the height of the drop affects the outcome when hitting a barrier.
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Homework Statement


There might be an obvious answer to this problem, but if two ball for example fall from two different building, one from a tall building and the other from a short building. If the ball from the shorter building hit a barrier, then the ball which fell from the taller building hit the barrier, essentially both balls had the same amount of force exerted on the barriers. (Since f = ma). Then why is it that the ball that fell from the taller building can breakthrough the barrier, while the ball from the shorter building cant.

Forgive me if the answer is obvious.


Homework Equations





The Attempt at a Solution

 
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John H said:

Homework Equations



Consider conservation of energy, mgh=1/2mv2 where v is the velocity just as it hits the barrier.

Between the taller and shorter building, which ball will have a higher velocity?

When you get that, knowing that acceleration is the rate of change of velocity, which one will have a higher acceleration as it is stopped by the barrier?

F=ma, which one has a higher force?
 
rock.freak667 said:
Consider conservation of energy, mgh=1/2mv2 where v is the velocity just as it hits the barrier.

Between the taller and shorter building, which ball will have a higher velocity?

When you get that, knowing that acceleration is the rate of change of velocity, which one will have a higher acceleration as it is stopped by the barrier?

F=ma, which one has a higher force?

I thought that the acceleration by gravity is constant, and is the same for both balls (9.8 m/s^2)
 
John H said:
I thought that the acceleration by gravity is constant, and is the same for both balls (9.8 m/s^2)

Yes the acceleration is the same while falling, but when it impacts, that is a different story.
 
Thank you so much, this is starting to make more since.
 
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