9. P = 15 -4 -7 2e31 – 8e- -4e31 + 2e- ž(1) = | 2(1) = 3e3t – 20e- -6e31 + 5et Show that x1 (t) is a solution to the system x = Px by evaluating derivatives and the matrix product -4 ž(1) = | 15 -7 Enter your answers in terms of the variable t. Show that x2(t) is a solution to the system x' = Px by evaluating derivatives and the matrix product 9. -4 K() = | 15 -7

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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9.
P =
15
-4
-7
2e31 – 8e-
-4e31 + 2e-
ž(1) = |
3e3t – 20e-
-6e31 + 5et
Show that x1 (t) is a solution to the system x = Px by evaluating derivatives and the
matrix product
-4
ž(1) = | 15 -7
Enter your answers in terms of the variable t.
Show that x2(t) is a solution to the system x' = Px by evaluating derivatives and the
matrix product
9.
3(1) = | 15
-4
X2(t)
-7
Enter your answers in terms of the variable t.
Transcribed Image Text:9. P = 15 -4 -7 2e31 – 8e- -4e31 + 2e- ž(1) = | 3e3t – 20e- -6e31 + 5et Show that x1 (t) is a solution to the system x = Px by evaluating derivatives and the matrix product -4 ž(1) = | 15 -7 Enter your answers in terms of the variable t. Show that x2(t) is a solution to the system x' = Px by evaluating derivatives and the matrix product 9. 3(1) = | 15 -4 X2(t) -7 Enter your answers in terms of the variable t.
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