Solved: To get a feel for higher order ODEs. show that the
Chapter 3, Problem 3.1.1(choose chapter or problem)
To get a feel for higher-order ODEs, show that the given functions are solutions and form a basis on any interval. Use Wronskians. (In Prob. 2, x > 0.)
\(1, x, x^{2}, x^{3}, \quad y^{\text {iv }}=0\)
Text Transcription:
1, x, x^2, x^3, y^iv = 0
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