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. 6, x > 0,
1, x², x⁴, x²y"' - 3xy" + 3y' = 0

Question

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. 6, x   0, 1, x 2 , x 4 , x 2 y '   3xy    3y'   0...

Accepted Answer

x2y    x       0 x2 y    3y  - 3xy - 3x    ...

To get a feel for higher order ODEs, show that the given

P R O B L E M S E T 3 . 2:

P R O B L E M S E T 3 . 3:

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To get a feel for higher order ODEs, show that the given

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Solution for problems in chapter 3

P R O B L E M S E T 3 . 1:

P R O B L E M S E T 3 . 2:

P R O B L E M S E T 3 . 3:

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