二阶线性微分方程的解法探讨

Discuss on the Solutions of Second Order Linear Differential Equation

通过变量代换将微分方程a(x)y″+b(x)y′+c(x)y=d(x)化为二阶常系数线性微分方程,从而求得其解。

a(x)y″+b(x)y′+c(x)y=d(x) is converted to second order linear constant coefficient differential equation by way of using change of a variable,therefore,we get general solution of a differential equation.