In homotopy theory ,it is one of the important problems to determine the stable homotopy theory of a sphere ,the homotopy group of Smith-Toda spectrum V (n) is in close tie with that of sphere spectrum S .In this paper ,by using the May’s spectral sequence ,we show that l1~g0 ,in the Adams’ spectral sequence ,is a permanent cycle and not a dr-boundary ,and thus ,it converges to a nontrivial element inπp2 q+3 pq+2 q-5 (V (1 )) w here n=1 ,2 ,p≥11 ,q=2 ( p-1 ) .