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Real Distinct Eigenvalues
Under this case we'll have the real, distinct eigenvalues l1 ≠l2≠l3 a and their related eigenvectors, ?h1 , ?h2 and ?h3 are guaranteed to be linearly independent and therefore the three linearly independent solutions we find from this case are,
el1t ?h1, el2t ?h2, el3t ?h3
Please explain about sub programming.
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