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Answer to Question #44251 in Differential Equations for zaini
Question #44251
Solve the following Cauchy Euler equation by the method of variation of parameters.
x^2 y^n - xy'+y=2x
Determine the singular points of the following differential equation and classify each singular point as regular or irregular.
(x^2 - 9)^2 y^n + ( x+3) y' +2y = 0
x^2 y^n - xy'+y=2x
Determine the singular points of the following differential equation and classify each singular point as regular or irregular.
(x^2 - 9)^2 y^n + ( x+3) y' +2y = 0
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