solving differential equation by variation of parameters

Feb 3rd, 2012
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the particular integral of the differential equation is found using the Wronskian and the method of variation of parameters to add to the complementary function and the general solution is formed

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5577-6.4-9E AID: 2058 | 28/09/2012 If gas a repeated eigenvaluewith only one corresponding (linearly independent) eigenvector , two linearly independent solutions of are and , where satisfies equationThe eigenvalues ofare,andwith corresponding eigenvectors, Usi

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