Solve Completely to the final form of the 200Solution as a Fourier Series the heatequation boundary value problem. A(homogeneous PDĚ, Dirichlet, non-homogeneousbut constant B.C.)xe LOL] L: 4, kẸ 3 t 201R 2²u = 0B.C.IC2u242x² 10 xut foodgou(0₁t) = 5 $ roz sand on : You aliau(L₁Z) = -5AAu(x₂0) = x9wole9

Given Heat equation is the following :Let, so we get By substitution ,we get

Solve Completely to the final form of the 200 Solution as a Fourier Series the heat equation boundary value problem. (homogeneous PDĚ, Dirichlet, but constant B.C.) X€ [0₂L] L= 4, k = 3 +₁²0A B.C. IC. O 2u 24 1 non-homogeneous sol sy/ad k 2²u = 0 2x² : 10 xut food go wol u(0₁t) = 5 $ vot stand on : You 5 die u(L₁Z) = -5 u(x₂0.) = x DR

Solve Completely to the final form of the 200 Solution as a Fourier Series the heat equation boundary value problem. (homogeneous PDĚ, Dirichlet, but constant B.C.) X€ [0₂L] L= 4, k = 3 +₁²0A B.C. IC. O 2u 24 1 non-homogeneous sol sy/ad k 2²u = 0 2x² : 10 xut food go wol u(0₁t) = 5 $ vot stand on : You 5 die u(L₁Z) = -5 u(x₂0.) = x DR

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter2: Equations And Inequalities

Section2.1: Equations

Problem 76E

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