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General final form
y = yc + yp
yc= C1(y1(t) + C2(y2(t)
if non homogenous part = t2
Ansatz: y = At2 + Bt + C
if non homogenous part has cos(kt) or sin(kt)
Ansatz: y= ACos(kt) + BSin(kt)
What if our compimentary solution and ansatz overlap?
just multiply by “t”
so it becomes : y= Af(x) * t or Af(x) * t2
What if there are multiple functions in the nonhomogenous part?
y = yc + yp1 + yp2
So we just solve each function seperately and add them all up at the end !