[Q] - Wave moving along a string

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Homework Help Overview

The discussion revolves around a wave described by the equation y(x,t) = (6.0 mm) sin(kx + (600 rads/s)t + phi), focusing on the time it takes for a point on the string to move between y = 2 mm and y = -2 mm.

Discussion Character

  • Exploratory, Conceptual clarification

Approaches and Questions Raised

  • The original poster expresses uncertainty about relevant formulas involving time and seeks assistance. Participants question the understanding of the wave equation and request partial solutions or explanations to facilitate comprehension.

Discussion Status

Participants are engaged in clarifying the wave equation and exploring how to approach the problem. There is a request for guidance on working through the problem, indicating a collaborative effort to enhance understanding.

Contextual Notes

The original poster indicates a lack of familiarity with formulas related to time in the context of wave motion, which may affect their ability to progress in solving the problem.

Sheen91
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Homework Statement



y(x,t) = (6.0 mm) sin(kx + (600rads/s)t + phi)

That is the description of a wave moving along a string.

How much time does any given point on the string take to move between y = 2 mm and y = -2 mm?

http://img14.imageshack.us/img14/9176/question1y.jpg

Homework Equations



I don't know any I am sorry.

But, I know :

Angular Frequency = 600rads/s

Amplitude = 6mm

The Attempt at a Solution



I don't know any formula with t(time) in it.

If anyone could help that would be great

Cheers
 
Last edited by a moderator:
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You say, "I don't know any formula with t(time) in it."

What about the given expression for y(x,t), doesn't that have a t in it?
 
Yes, but can you show me some working, I don't get it >.<

Thanks
 
"... show you some working." I don't get it as to what you mean.
 
I don't understand the wave equation.

Can you partially solve the problem so that I am able to follow you and see if I am able to solve the problem and understand what you have done.

A little explanation along with your working, the partially solved problem, would be great.

Cheers
 

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