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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.
On the other hand, second order differential equation is a differential equation that consists of a derivative of a function of order 2 and no other higher-order derivative of the function appears in the equation. It is written as y + p(x)y + q(x)y = f(x).
Remarks on Linear. Intuitively, a second order differential equation is linear if y00 appears in the equation with exponent 1 only, and if either or both of y and y0 appear in the equation, then they do so with exponent 1 only.
The solution to a second order differential equation should include two arbitrary constants. The complementary function, which contains two arbitrary constants, must be found to complete the solution. Recall that the complementary function is found by solving the homogeneous equation: d2ycdx2+dycdx2yc=0.
Suppose we have a second-order differential equation (with y being the yet unknown function and x being the variable). With luck, it is possible to convert the given equation to a first-order differential equation for another function v via the substitution v = y .
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Related Q&A to Second differential equation solution Order Form

A general form for a second order linear differential equation is given by a(x)y(x)+b(x)y(x)+c(x)y(x)=f(x). One can rewrite this equation using operator terminology. Namely, one first defines the differential operator L=a(x)D2+b(x)D+c(x), where D=ddx.
Second Order ODEs with Right-Hand Side Then the solutions of the ODE are of the form: y(x) = yc(x) + yp(x). At this point only, you may determine the constants A and B from the boundary conditions.
2:51 8:37 We have the power series for y double Prime. Minus the power series for y. Because both indexesMoreWe have the power series for y double Prime. Minus the power series for y. Because both indexes start at k equals zero. We can combine the power series into one sum shown here in the next. Step.

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