B.C. Solve Completely to the final form of the 200 Solution as a Fourier Series the heat X€ +₁²0 IC equation boundary value problem. LA (homogeneous PDĚ, Neumann, non-homogeneous but constant B.C.) [0₂L] L= 2, k = 4- R 2² μ = 0 2x² 10 nut food up was S 2u 2t u(0₁t) = 2 a(4₁₁t) = 2 u(x, 0) = 1 1 يامين S roz sond of A sou dira 2

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.3: The Addition And Subtraction Formulas
Problem 80E
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B.C.
IC
Solve Completely to the final form of the 200
Solution as a Fourier Series the heat
equation boundary value problem.
(homogeneous PDĚ, Neumann, non-homogeneous
but constant B.C.)
xe LOL] LỆ 2, k=4 720
L:
S
2u - R 2²u = 0
1
24
2x² 10 not found op
wole
u(0₁t) = 25₁ vot sand on : sou dia
ulL₁ t) = 2
SELA
A
u(x₂0.) = 1
2
HAS
49-150
(mas) me dix (ans) 200-1) 50 + (ams) are i-(mas) 203 - 1) 1)
1² ((reais) mut] - (ans) 60₂) +41-)) + ((suai + (As bas- 10
Transcribed Image Text:B.C. IC Solve Completely to the final form of the 200 Solution as a Fourier Series the heat equation boundary value problem. (homogeneous PDĚ, Neumann, non-homogeneous but constant B.C.) xe LOL] LỆ 2, k=4 720 L: S 2u - R 2²u = 0 1 24 2x² 10 not found op wole u(0₁t) = 25₁ vot sand on : sou dia ulL₁ t) = 2 SELA A u(x₂0.) = 1 2 HAS 49-150 (mas) me dix (ans) 200-1) 50 + (ams) are i-(mas) 203 - 1) 1) 1² ((reais) mut] - (ans) 60₂) +41-)) + ((suai + (As bas- 10
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