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f1 = a x^2 + b x + c + x^3

(* a x^2+b x+c+x^3 *)

f1 /. x -> (x - a/3) // Expand

(* (2 a^3)/27-(a^2 x)/3-(a b)/3+b x+c+x^3 *)

I've tried this:

f1 /. x -> (x - a/3) // Expand // Collect[#, x] &

(* (2 a^3)/27+x (b-a^2/3)-(a b)/3+c+x^3 *)

f1 /. x -> (x - a/3) // Expand // Collect[#, x] & // PolynomialForm

(* (2 a^3)/27-(b a)/3+x^3+c+(b-a^2/3) x *)

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You can extract the coefficients of $x$ as a list using f1 /. x -> (x - a/3) // CoefficientList[#, x] &. –  Stephen Luttrell Nov 19 '13 at 17:36
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1 Answer

Try this formatting

OrderedForm[x_] := HoldForm[+##] & @@ (x^#1[[1]] #2 & @@@ CoefficientRules[#, x]) &;

f1 /. x -> (x - a/3) // OrderedForm[x]
x^3+(-(a^2/3)+b) x+((2 a^3)/27-(a b)/3+c)

See also my answer here.

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