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\[x^2y"+xy"+(9x^2-4)y=0\] on \[0, \infty\]
wat can i guess for y? y = \[\sum_{n=0}^{\infty}c_nx^r\] ?
Your equation is in the form of an 'Euler Equation' \[x^2y''+\alpha xy'+by=f(x)\]
no because i have \[9x^2-4\] where Q(x) and i think u cant not have that for euler eqaution
hmm, your right.
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i must use power series to solve but idk what is my guess to make for y.
there is 1 test i think but idk how to use it. i dont know how to know if you have singular regular point or ordinary point. so i can know which formulae to use
@Mertsj
thank you 4 u help tho :)
@joemath314159
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