particular integral of diffretial equestion
[tex](d { }^{2} – d + 1)y = 3x ^{2} – 1[/tex]

particular integral of diffretial equestion
[tex](d { }^{2} – d + 1)y = 3x ^{2} – 1[/tex]

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Brielle

1 thought on “particular integral of diffretial equestion<br />[tex](d { }^{2} – d + 1)y = 3x ^{2} – 1[/tex]<br />​”

  1. Step-by-step explanation:

    As before, the constants A and B (or C and D) will be de ned by the boundary conditions. constants A and B as such: this is called the complementary solution yc(x); Second, nd a particular integral of the ODE yp(x). Then the solutions of the ODE are of the form: y(x) = yc(x) + yp(x).

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