Determine the displacement to the string

Reference no: EM1317638

Finding the displacement y(x,t) to the string at any point at any subsequent time described by a function .

A semi infinite string is initially at rest in a position co-inciting with the position half of the x-axis.

At t=0, the left end of the string begins to more along the y-axis in a manner described by y(o,t)= f(x) , where f(x) is a known function. Find the displacement y(x, t) of the string at any point at any subsequent time. The problem may be stated as follows:

1793_Determine the displacement to the string.png

And y(0,t) = f(x), y(x,t) is bounded as x → ∞ , y(x,0) = 0, y_t(x,0) = 0, special case f(x) = e^t

Reference no: EM1317638

Questions Cloud

Use euler''s method to determine the approximations : Use Euler's method to determine the first three approximations to the given initial value problem and Each sample problem has three solutions with an initial point, moving over delta x and moving over by delta x again.

Try to get a number for x : Try to get a number for x.

Predicting probability values based on discrete distribution : If a proposal evaluator randomly selected two proposals, what is the probability that both of them met the specified?

To study and control the manufacturing process : Do any of the selected samples seem to be out of the control limits? Describe.

Determine the displacement to the string : Determine the displacement y(x,t) to the string at any point at any subsequent time described by a function

Probability-randomly selected letters : Find out the probbility that exactly five arrive within two days?

Differences in responsibilities of hr : What generally are the differences in responsibilities of an HR generalist and an HR specialist? What criteria would you recommend college students use to decide if human resources was the right profession for them?

Solve quadratic equations : Solve quadratic equations.

Application of law of cosines to pentagon : Application of law of cosines to pentagons - evaluate the perimeter of the pentagon. Show sketch and equation.

User Account

All Pages