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solve for the two power series solution of the given differential equation: y"+x^2y=0
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do you have boundary (or initial) condition ?
\[y=c_0+c_1x+c_2x^2+c_3x^3+c_4x^4+c_5x^5+...\\y''=2c_2+3*2c_3x+4*3c_4x^2+5*4c_5x^3+...\\x^2y=c_0x^2+c_1x^3+c_2x^4+...\\ \rightarrow c_4=-\frac{c_0}{4*3}\\c_5=-\frac{c_1}{5*4}\\c_6=-\frac{c_2}{6*5}\\c_{n}=-\frac{c_{n-4}}{n(n+1)}\]
thanks! i got it :)
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