Question
12:23 1 y+2/x y'-2/x^2 *y=lnx WolframAlpha Input 2 y'(x) + y (x) - Y(x) = log(x) Euler-Cauchy equation xy (x) + 2xy'(x) - 2
12:23 1 y"+2/x "y'-2/x^2 *y=lnx WolframAlpha Input 2 y'(x) + y (x) - Y(x) = log(x) Euler-Cauchy equation xy" (x) + 2xy'(x) - 2 y(x) = x log(x) ODE classification second-order linear ordinary differential equation Alternate forms 2(x y'(x) - Y(x)) 1- +y" (x) = log(x) xy"(x)+ 2xy'(x)-2 y(x) = log(x) = x(Y(x) _log(x)) + xy'(x) 2 2 y(x)= Differential equation solution 1 + x log(x) 4 5x2 ++cx 16 Step-by-step solution Plots of sample individual solutions G G x y(1) = 1 y' (1)=0
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Advanced Engineering Mathematics
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10th edition
470458364, 470458365, 978-0470458365
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