The eigenvalues of the coeflicient matrix can be found by inspection or factoring. Apply the eigenvalue method to find a general solution of the system. $x_{1}^{?} = 8 x_{1} + 8 x_{2} + 5 x_{3}, x_{2}^{?} = ? 6 x_{1} ? 6 x_{2} ? 8 x_{3}, x_{3}^{?} = 6 x_{1} + 6 x_{2} + 8 x_{3}$ What is the general solution in matrix form? $x (t) =$

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The eigenvalues of the coeflicient matrix can be found by inspection or factoring. Apply the eigenvalue method to find a general solution of the system.

x_{1}^{?} = 8 x_{1} + 8 x_{2} + 5 x_{3}, x_{2}^{?} = ? 6 x_{1} ? 6 x_{2} ? 8 x_{3}, x_{3}^{?} = 6 x_{1} + 6 x_{2} + 8 x_{3}

What is the general solution in matrix form?

x (t) =

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