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? O y = 2cr5 In z O y = cia+ cza5 O y = cie + c2reb O y = c125 + cza® In a
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? O y = 2cr5 In z O y = cia+ cza5 O y = cie + c2reb O y = c125 + cza® In a
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Transcribed Image 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?
O y = 2ca In a
O y = c1r + c2a5
行
O y = Cie + c2re5
O y = c1a + c2r³ In r
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