1 du k at dx² d'u where his positive constant. : 00 Find the solution of IBVP: u(0,1)=0; u(1,1)+hu(1,1)=0, 1>0} u(x,0)=f(x): 0

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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Question No.3
1 âu _ ôu.
k at ôx
Find the solution of IBVP: u(0,1)=0; u,(1.1)+ hu(1.1)=0, 1>0
u(x,0) = f (x); 0<x<l,
; 0<x<I, t>0
where h is positive constant.
Question No.4
Transcribed Image Text:Question No.3 1 âu _ ôu. k at ôx Find the solution of IBVP: u(0,1)=0; u,(1.1)+ hu(1.1)=0, 1>0 u(x,0) = f (x); 0<x<l, ; 0<x<I, t>0 where h is positive constant. Question No.4
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