When using Laplace transform to solve the IVP Uz =Ux; - o 0 u(x,0) = x. then e[u]= а. -Sx e S -sx - - - b. 1 S С. 1 -Sx – c e Sx -Sx e S + s2 X e SX - - s2 е. -sx e s2 1 SX s2 g. - - s2 1 -Sx. e h. -Sx e S sx – c e $X - + d. f.

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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When using Laplace transform to solve the IVP
U; =Ux;
- o <x<∞,
t>0
u(x,0)= x.
then e[u]=
1
-sx
e
а.
-SX
s?
1
+
S
s2
1
-Sx
+
С.
-Sx
SX
S
d.
1
e SX
-
-
S
2
s
е.
1
-SX
-SX
f.
1
+
s2
SX
e
1
-
S
2.
h.
--e
S
1
-SX -
-sx - c esx
SX
e
Transcribed Image Text:SaveSheikhlarrah When using Laplace transform to solve the IVP U; =Ux; - o <x<∞, t>0 u(x,0)= x. then e[u]= 1 -sx e а. -SX s? 1 + S s2 1 -Sx + С. -Sx SX S d. 1 e SX - - S 2 s е. 1 -SX -SX f. 1 + s2 SX e 1 - S 2. h. --e S 1 -SX - -sx - c esx SX e
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