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Published byNigel Cummings Modified over 9 years ago
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Non-Homogeneous Second Order Differential Equation
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We find the general solution of the homogeneous equation as before
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Find a particular solution to the non homogeneous equation. This solution is called the particular integral and looks similar to f(x) The general solution of the non-homogeneous differential equation is the sum of the complementary function and the particular integral
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How to find the particular integral
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Complementary Function
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Particular Integral equate coefficients
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The general solution of the non-homogeneous differential equation is the sum of the complementary function and the particular integral
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Complementary Function
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Particular Integral equate coefficients
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The general solution of the non-homogeneous differential equation is the sum of the complementary function and the particular integral
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Complementary Function
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Particular Integral
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Complementary Function
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Particular Integral
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Complementary Function
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Particular Integral
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Complementary Function
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Particular Integral
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Product and Sum Rule
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