Where would an ideal wire break?

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An ideal wire, when pulled with equal forces from both ends, will break at the ends due to the shockwave traveling along its length, as the ends experience the highest stress first. However, in reality, no wire is perfectly homogeneous or uniform, leading to potential breaks at any point along its length, depending on where the material is weakest. This highlights the concept that imperfections in materials can result in unpredictable failure points. The discussion emphasizes that while theoretical scenarios can be interesting, they often lack practical applicability due to real-world material limitations. Ultimately, the behavior of wires under stress is influenced by both ideal conditions and the inherent flaws in actual materials.
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Here's a no brainer for you guys...

Suppose we have an ideal straight wire lying on the table. Then we pull it with equal forces on both sides. Let's say we start from zero force and then gradually magnify the force. A one point, the wire would break. But, where would it break? As the situation is totally symmetrical, there is no preffered point on it. Would it break into infinitely many pieces? Would it not break at all? In the center?

Thanks...
 
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Considering the wire is homogeneous (i.e hypothetical wire) and 100% brittle; when the force increments, there's actually a shockwave traveling along the length of the wire, now since the shockwave will originate at the ends, i.e the ends will the first to experience the ultimate stress limit, it will break from the ends from where force is applied.
 
Hm, interesting, I'd never thought of that!
 
Heirot said:
Hm, interesting, I'd never thought of that!

I understand we're talking about an "ideal" wire here, but "ideal" wires don't actually exist in the real world, so the question is more an exercise in futility.

In the real world, nothing is manufactured to absolute perfection therefore, nothing possesses 100% uniformity in its manufacture or material consistency. This makes it just as likely for the wire to separate anywhere between the two points that are producing the stress. It simply depends upon which point is the weakest, which brings to mind the old adage; "A chain is only as strong as its weakest link". Naturally, this applies to a wire as well.
 
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