for example, y=a x^2+ a(b x^2)+c^3 x^2+z^2+c z
how to tansfer function y to formart like y=?x^2+ ?x+? and y=?z^2+?z+?
So, I want to tansfer the equation below to arrange both A_{2l} and A_{2h} (one answer is ascending the order of A_{2l} while another answer is ascending order A_{2h})in ascending order. Thank you so much.
(-4 (Subscript[c, n] + Subscript[c, nature] - Subscript[\[Delta],
m]) + k (-2 Subscript[A, 2 l] (-1 + Subscript[c, l]) +
Subscript[A,
2 h] (2 -
Subscript[c,
h] (2 + (2 + k Subscript[A, 2 l]) Subscript[\[Lambda], h]) +
Subscript[\[Lambda],
h] (-2 + 4 Subscript[c, n] + 4 Subscript[c, nature] +
2 k Subscript[A, 2 h] (-1 + Subscript[\[Lambda], h]) +
2 Subscript[\[Delta], m] (-1 + Subscript[\[Lambda], h]) +
k Subscript[A,
2 l] (-2 + Subscript[c,
l] + (1 - Subscript[c, l] + Subscript[c, n] + Subscript[
c, nature]) Subscript[\[Lambda], h]))) +
Subscript[A,
2 l] (-2 (1 + k Subscript[A, 2 l] + Subscript[c, l] -
2 Subscript[c, n] - 2 Subscript[c, nature] +
Subscript[\[Delta], m]) +
k Subscript[A,
2 h] (-2 + Subscript[c, h] - Subscript[c,
l] + (Subscript[c, h] + Subscript[c, l] -
2 (-1 + Subscript[c, n] + Subscript[c,
nature])) Subscript[\[Lambda],
h])) Subscript[\[Lambda], l] +
Subscript[A,
2 l] (k Subscript[A,
2 h] (1 - Subscript[c, h] + Subscript[c, n] + Subscript[c,
nature]) +
2 (k Subscript[A, 2 l] + Subscript[\[Delta], m]))
\!\(\*SubsuperscriptBox[\(\[Lambda]\), \(l\), \(2\)]\) -
2 Subscript[A,
2] (2 + k Subscript[A,
2 h] (-1 + Subscript[\[Lambda], h]) Subscript[\[Lambda], h] +
k Subscript[A,
2 l] (-1 + Subscript[\[Lambda], l]) Subscript[\[Lambda],
l])))