(a) Find the general solution of the given system of equations. 1 -1 x' X 6 -4 (6) x(t) = c1 +c2 (b) Assume C1, C2 + 0. As t → o, Choose one▼

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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Problem 1RQ
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(a) Find the general solution of the given system of equations.
1
x' =
6
-1
-4
()
x(t) =
= C1
+c2
(b) Assume C1, C2 + 0. As t → 0,
Choose one▼
(c) Drag the point to select the correct direction field for the
given system of equations.
Choose one
Transcribed Image Text:(a) Find the general solution of the given system of equations. 1 x' = 6 -1 -4 () x(t) = = C1 +c2 (b) Assume C1, C2 + 0. As t → 0, Choose one▼ (c) Drag the point to select the correct direction field for the given system of equations. Choose one
(b) Assume c1, C2 + 0. As t → 0,
Choose one
Choose one
(c) the solution tends to infinity asymptotic to the (3, 1).
the solution tends to infinity asymptotic to the (2, 1).
the solution tends to infinity asymptotic to the (2, 5)'.
all solutions will converge to the origin.
the solution tends to infinity asymptotic to the (1, 1)*.
the solution tends to infinity asymptotic to the (2, 3)".
Choose one
Transcribed Image Text:(b) Assume c1, C2 + 0. As t → 0, Choose one Choose one (c) the solution tends to infinity asymptotic to the (3, 1). the solution tends to infinity asymptotic to the (2, 1). the solution tends to infinity asymptotic to the (2, 5)'. all solutions will converge to the origin. the solution tends to infinity asymptotic to the (1, 1)*. the solution tends to infinity asymptotic to the (2, 3)". Choose one
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