Sunday, February 18, 2018

Use variation of parameters to find the general solution to the following differential equation. x^2y'' - 3xy' + 4y = x^2 ln(x)

Question.

 Use variation of parameters to find the general solution to the following differential equation.

 x2y'' - 3xy' + 4y = x2 ln(x)

 Hint: The solution to the homogeneous problem is yh = c1x2 + c2x2ln(x)

Solution:




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2 comments:

  1. UnknownMay 30, 2018 at 7:54 PM

    Investigate the existence of the laplace transform of the following functions.
    (1).1/(t+1),(2).e^t^2-t
    (3).cost^2

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  2. UnknownJune 30, 2021 at 5:35 AM

    Thank you very much for your sending intersting solved problems.Eng.Elias Assefa Damte.GD(Be)(hons)(11papers finalized)eliasassefa12345@gmail.com

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