X1(t) Let x(t) be the solution to the discrete dynamical system: x2(t) X1(1 + 1) = 11x1(t) – 18x2(t) x2(t + 1) = 12x1(t) – 19x2(t) -1 If x(0) = find x(t). -4 Put the eigenvalues in ascending order when you enter x1(t), x2(t) below. X1(t) = )'+ x2(t) = )'+ II

Calculus For The Life Sciences
2nd Edition
ISBN:9780321964038
Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Chapter10: Matrices
Section10.CR: Chapter 10 Review
Problem 62CR
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X1(t)
Let *(1) =
be the solution to the discrete dynamical system:
x2(t)
X1(1 + 1) = 11x1(t) – 18x2(t)
x2(t + 1) = 12x1(t) – 19x2(t)
-1
If x(0) =
find x(t).
%3D
-4
Put the eigenvalues in ascending order when you enter x1(t), x2(t) below.
X1(t) =
)'+
x2(t) =
)'+
II
Transcribed Image Text:X1(t) Let *(1) = be the solution to the discrete dynamical system: x2(t) X1(1 + 1) = 11x1(t) – 18x2(t) x2(t + 1) = 12x1(t) – 19x2(t) -1 If x(0) = find x(t). %3D -4 Put the eigenvalues in ascending order when you enter x1(t), x2(t) below. X1(t) = )'+ x2(t) = )'+ II
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