Differential EquationsChallengeBoundary Values & Fourier Series ShareBoundary Values & Fourier Series · Challenge problemA damped string obeys utt+2ut=uxxu_{tt} + 2u_t = u_{xx}utt+2ut=uxx on 0<x<π0 < x < \pi0<x<π with fixed ends, u(x,0)=sin2xu(x, 0) = \sin 2xu(x,0)=sin2x and ut(x,0)=0u_t(x, 0) = 0ut(x,0)=0. Find u (π4,π3)u\!\left(\dfrac\pi4, \dfrac{\pi}{\sqrt3}\right)u(4π,3π).Check Show answer Walk through it step by step Practice more like this Review this concept