Let $V_r$ denote the sum of the first $r$ terms of an arithmetic progression (A.P.) whose first term is $r$ and the common difference is $(2 \mathrm{r}-1)$. Let
$$
T_r=V_{r+1}-V_r-2 \text { and } Q_r=T_{r+1}-T_r \text { for } r=1,2, \ldots
$$
The sum $V_1+V_2+\ldots+V_n$ is
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