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10 cards from this deck
Has d2ydx2\frac{d^2y}{dx^2}dx2d2y but no higher derivatives
Right-hand side equals zero: f(x)=0f(x) = 0f(x)=0
Quadratic am2+bm+c=0am^2 + bm + c = 0am2+bm+c=0 from assuming y=Cemxy = Ce^{mx}y=Cemx
y=Aem1x+Bem2xy = Ae^{m_1x} + Be^{m_2x}y=Aem1x+Bem2x
y=(Ax+B)emxy = (Ax + B)e^{mx}y=(Ax+B)emx
y=emx(Acosnx+Bsinnx)y = e^{mx}(A\cos nx + B\sin nx)y=emx(Acosnx+Bsinnx)
Solution to the homogeneous equation
Specific function for the full non-homogeneous equation
GS = CF + PI
Multiply the trial function by xxx
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