Homework 7 - Engineering Math Homework 7 Spring 2010 (due...

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Engineering Math Homework 7 Spring 2010 (due Thursday, April 8) Consider the following differential equation, and let . Bœ! ! Ð#B  #B ÑC  Ð"  'BÑC  #C œ ! #w w w (1) Find the form which a basis of solutions must have. CßC "# (2) Hopefully you found that one of the indicial roots is zero and the other is not. Find the solution of the differential equation which corresponds to the nonzero root. You do not have to find the solution corresponding to the zero root. As you work through the process, find all coefficients up to and including
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This note was uploaded on 01/10/2011 for the course ESE 317 taught by Professor Hastings during the Spring '08 term at Washington University in St. Louis.

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