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 May 25th, 2013, 01:45 PM #1 Member   Joined: Nov 2010 Posts: 77 Thanks: 0 general term serie hi I'm trying to formulate the general term but I can not, would appreciate help.of the following serie $p(1)\to -\frac{a(2)}{a(1)}$ $p(2)\to \frac{a(2)^2}{a(1)^2}-\frac{a(3)}{a(1)}$ $p(3)\to -\frac{a(2)^3}{a(1)^3}+\frac{2 a(3) a(2)}{a(1)^2}-\frac{a(4)}{a(1)}$ $p(4)\to \frac{a(2)^4}{a(1)^4}-\frac{3 a(3) a(2)^2}{a(1)^3}+\frac{2 a(4) a(2)}{a(1)^2}+\frac{a(3)^2}{a(1)^2}-\frac{a(5)}{a(1)}$ could you find the term $p(n)$ and $p(0)=1$ thanks. investigating it must be someting like this $\sum _{j=1}^n \frac{a(j+2)^j (-1)^{n-j} (n-j) a(2)^{n-2 j}}{a(1)^{n-j}}+\frac{(-1)^n a(2)^n}{a(1)^n}$ but no work yet

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