Differential EquationsEasyBoundary Values & Fourier Series ShareBoundary Values & Fourier Series · Easy problemThe temperature u(x,t)u(x, t)u(x,t) in a rod satisfies ut=3uxxu_t = 3u_{xx}ut=3uxx for 0<x<π0 < x < \pi0<x<π, with u(0,t)=u(π,t)=0u(0, t) = u(\pi, t) = 0u(0,t)=u(π,t)=0 and u(x,0)=sin2xu(x, 0) = \sin 2xu(x,0)=sin2x. Find u (π4,1)u\!\left(\dfrac{\pi}{4}, 1\right)u(4π,1).Check Show answer Walk through it step by step Practice more like this Review this concept