gian a beam of totel length lom. The bondary con dibns qve: You Owe T(x=0,t)= 150 c T(x-10, Đ= 30°c litially th beon vas: T(X, t-o)=30°c The equetion thet descrides te prnbldem 8x' T. tomprabyre t: time R- Hemel andnctinte : R=4 Me He finitk dhi'ffema Implictand shw He system f equatine for all nodes Put te systen in a Matrix form. of

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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ISO°C
30°C
3
4
KR
You
beam of totel length
gian
y lom. The bondary con diins ave:
Owe
of
T(x=10, = 30°c
litially th beon was:
T(X, t-o)=30'c
The equation that des cvides He prlem
8x
T. toprabyre
t= time
finite di'ffema lmpliait and
shaw te system f equatine for all nodes
Matrix fom.
) Ma He
Put de system in a
With ony me
methed
krow sdr te prolan
kgow
and find the valnes for all nodes afer h
Transcribed Image Text:ISO°C 30°C 3 4 KR You beam of totel length gian y lom. The bondary con diins ave: Owe of T(x=10, = 30°c litially th beon was: T(X, t-o)=30'c The equation that des cvides He prlem 8x T. toprabyre t= time finite di'ffema lmpliait and shaw te system f equatine for all nodes Matrix fom. ) Ma He Put de system in a With ony me methed krow sdr te prolan kgow and find the valnes for all nodes afer h
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