Find the General Solution of the
equation (D + 2)² (D² + 1) (D- 3) Y=0,D=d/dx
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2.2560234e+18
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Theorem The general solution of the ODE a(x) d2y dx2 + b(x) dy dx + c(x)y = f(x), is y = CF + PI, where CF is the general solution of homogenous form a(x) d2y dx2 + b(x) dy dx + c(x)y = 0, called the complementary function and PI is any solution of the full ODE, called a particular integral.
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