BALKAN-SL 2008 A2

Is there a sequence $a_1,a_2,\ldots$ of positive reals satisfying simoultaneously the following inequalities for all positive integers $n$: a) $a_1+a_2+\ldots+a_n\le n^2$ b) $\frac1{a_1}+\frac1{a_2}+\ldots+\frac1{a_n}\le2008$?