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This paper is conced with one-dimensional derivative quintic nonlinear Schr(o)dinger equation,iut-uxx + i(|u|4u)x =0,x ∈ T.The existence of a large amount of quasi-periodic solutions with two frequencies for this equation is established.The proof is based on partial Birkhoff normal form technique and an unbounded KAM theorem.We mention that in the present paper the mean value of u does not need to be zero,but small enough,which is different from the assumption (1.7) in Geng-Wu[J.Math.Phys.,53,102702(2012)].