Modeling a Triangular Wave Pulse on a Taut String

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The discussion centers on modeling a triangular wave pulse on a taut string, with specific parameters like tension (F) and linear mass density (u). Participants express confusion about the variables, particularly the meaning of L and the function h. There are requests for clarification on how to plot the function and understand the problem's requirements. Additionally, there is a question about the constancy of power during the interval [-1,1], indicating a need for further explanation on this aspect. Overall, the thread highlights the challenges in interpreting the problem and the need for clearer definitions of the variables involved.
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Homework Statement



A triangular wave pulse on a taut string travels in the positive x-direction with speed v. The tension in the string is F, and the linear mass density of the string is u. At t = 0, the shape of the pulse is given by:

y(x,0) = 0 if x < -L
h(L + x)/L for -L < x < 0
h(L - x)/L for 0 < x < L
0 for x > L

The Attempt at a Solution



I don't really know where to start, I'm having problems interpreting the question; what does L represent? What is the h function?
 
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Bump; anyone?
 
Plot the function. You will see what L is.

What is the question in the problem?

ehild
 
how can i plot the function if i don't know what L is?
 
Choose the scaling of x to be L and h of y.

ehild
 

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Thanks;

Also, why is it that the power during the interval [-1,1] is constant?
 
What power? And why [-1,1]? Copy the whole problem, please. What is the question?
 
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