A student is solving a Cauchy-Euler differential equation and obtains the following solutions of the auxiliary (characteristic) equation: m1 = 5, m2 = 5 What is the general solution of the...


A student is solving a Cauchy-Euler differential equation and obtains the following solutions of the<br>auxiliary (characteristic) equation:<br>m1 = 5, m2 = 5<br>What is the general solution of the Cauchy-Euler differential equation?<br>Oy = c 5<br>c125<br>x° + c2x<br>%3D<br>O y = cia5 + c2x5 In a<br>Oy = 2cx ln x<br>5 In<br>Oy = cie5 + c2xe5*<br>%3D<br>Next<br>« Previous<br>98<br>

Extracted text: A student is solving a Cauchy-Euler differential equation and obtains the following solutions of the auxiliary (characteristic) equation: m1 = 5, m2 = 5 What is the general solution of the Cauchy-Euler differential equation? Oy = c 5 c125 x° + c2x %3D O y = cia5 + c2x5 In a Oy = 2cx ln x 5 In Oy = cie5 + c2xe5* %3D Next « Previous 98

Jun 05, 2022
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