Let x(t) = [z1(t) [r2(t). be an unknown vector-valued function. The system of linear differential equations x'(1) = x0) [2 3] x(t) 3 1 subject to the condition x(0) = has unique solution of the form 3 x(t) = editvi + edztv2 where di < d2. [d] Vị, and v2. You may use a calculator. d2 Find the vectors [d1] Vi = V2 =

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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[x1(t)]
[¤2(t).
Let x(t) =
be an unknown vector-valued function. The system of linear differential equations
[2 31
3 1
x(t)
x'(t) =
subject to the condition x(0) =
has unique solution of the form
x(t) = editvi + edztv,
where di < d2.
V1, and v2. You may use a calculator.
d2
Find the vectors
d2
Vị =
V2 =
||
Transcribed Image Text:[x1(t)] [¤2(t). Let x(t) = be an unknown vector-valued function. The system of linear differential equations [2 31 3 1 x(t) x'(t) = subject to the condition x(0) = has unique solution of the form x(t) = editvi + edztv, where di < d2. V1, and v2. You may use a calculator. d2 Find the vectors d2 Vị = V2 = ||
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