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need help solving this differential equation 2y^(4)+3y^(3)-16y" +15y'-4y=0 find general solution and particular y(0)=-2, y'(0)=0, y"(0)=1, y^(3) (0)=1
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using sythetic division I got (x+4) as my first root resulting in 2x^3-5x^2+4x-1 I got (x+1) as my second root resulting in 2x^2-3x +1 now i am not sure what to do
You should solve the second degree equation. The factorized polynomial is, \[2(x+4)(x-1)^2(x-1/2)\] So, the general solution is, \[y(x)=C_1e^{x/2}+C_2e^{-4x}+C_3e^{x}+C_4xe^{x}\]
You can obtain the value of the constants making the adecuate replacements.
oh ok
thats right you dont have to find the otherside because its zero
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