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Mathematics, 17.12.2019 05:31 mauricestepenson791
Suppose a is a 2×2 real matrix with an eigenvalue λ=2+4i and corresponding eigenvector
.
determine a fundamental set (i. e., linearly independent set) of solutions for
, where the fundamental set consists entirely of real solutions.
enter your solutions below. use t as the independent variable in your answers.
![\vec y_1(t) = \left[\begin{array}{c}{_}\\{_}\end{ array}\right]](/tex.php?f=\vec y_1(t) = \left[\begin{array}{c}{_}\\{_}\end{ array}\right])
![\vec y_2(t) = \left[\begin{array}{c}{_}\\{_}\end{ array}\right]](/tex.php?f=\vec y_2(t) = \left[\begin{array}{c}{_}\\{_}\end{ array}\right])
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Answers: 3
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Suppose a is a 2×2 real matrix with an eigenvalue λ=2+4i and corresponding eigenvector [tex]\vec{v}...
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