Answer Happy

Advanced math as well, please solve with initial velocity curve as given in second half.
A string of length l is initially stretched straight; its |V(x) ends are fixed for all t. At time t = 0, its points are h given the velocity V(x) = (ay/at) t=0 as indicated in the diagram (for example, by hitting the string). Determine the shape of the string at time t, that is, find the displacement y as a function of r and t in the form of a series similar to (4.9). Warning: What basis functions do you need here? I 1/2 Answer: y = 8h1 που sin *1 πυε sin 1 372 Злvt 1 sin 5712 57ut sin 33 + sin 2 sin i 53 i 7 T²v V Z 9 1 1 Solve Problem 5 if the initial velocity is: V(x) 2/3