A wavy problem what will happen?

  • Thread starter mooncrater
  • Start date
In summary, when considering the change in length of a string in wave motion, it is important to take into account whether the string is fixed at both ends or only one end. If fixed at both ends, the string will stretch due to the force of the wave. However, if one end is free, the string may also elongate due to the person pulling it for continuous wave motion. Ultimately, the answer to the question of whether the source will come ahead or the string will expand depends on the specific conditions of the string in question.
  • #1
mooncrater
217
18

Homework Statement


When I was reading waves from my book I noticed that the part of string in wave motion should be longer than the part of string not in wave motion . But throughout we have the same string, so to consider this change either the source will come ahead or the string will expand(increase its length) a little bit. So which of the two will happen?

Homework Equations


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The Attempt at a Solution


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  • #2
Hmmm. I never really thought about that.
I think that most real strings would stretch if they were fixed at both ends. For example, if you pluck a guitar string, the string will pull on the guitar at each end where it is attached to the guitar. The string stretches a little, and the guitar bends a little.
If the string was fixed at one end and not at the other, and you send a pulse from the fixed end towards the loose end, then I think that the loose end would be pulled towards you a little bit.

This is under the assumption that you are talking about transverse waves.
 
  • #3
So what I made out of your reply is that the answer to my question is conditional . When both ends are bound then the only option remains for the string is that it will stretch. But for the case when one end is free , I have a problem . We know that the person has to pull the string for continuous wave motion. So shouldn't here too the string elongate?
 

FAQ: A wavy problem what will happen?

What is a wavy problem?

A wavy problem is a problem that exhibits a wavy or fluctuating pattern in its behavior or solutions. It is often characterized by unpredictable or cyclic changes, making it difficult to find a definitive solution.

How do wavy problems occur?

Wavy problems can occur for a variety of reasons, such as complex systems with multiple variables, non-linear relationships, or chaotic behavior. They can also arise from external factors such as environmental influences or human interactions.

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There are several strategies that can be used to tackle wavy problems. These include breaking down the problem into smaller, more manageable parts, using mathematical models and simulations, experimenting with different solutions, and seeking input from experts in the field.

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While wavy problems cannot be entirely avoided, there are steps that can be taken to minimize their impact on research. These include carefully designing experiments and studies, conducting thorough data analysis, and being open to unexpected results and potential changes in research direction.

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