Let B be the open unit ball in $C^{n}$ and ${mu}_{q}$(q > -1) the Lebesgue measure such that ${mu}_{q}$(B) ＝ 1. Let ${L_{a,q}}^2$ be the subspace of ${L^2(B,D{mu}_q)$ consisting of analytic functions, and let $overline{{L_{a,q}}^2}$ be the subspace of ${L^2(B,D{mu}_q)$) consisting of conjugate analytic functions. Let $ar{P}$ be the orthogonal projection from ${L^2(B,D{mu}_q)$ into $overline{{L_{a,q}}^2}$. The little Hankel operator ${h_{varphi}}^{q};:;{L_{a,q}}^2;{ ightarrow};{overline}{{L_{a,q}}^2}$ is defined by ${h_{varphi}}^{q}(cdot);=;{ar{P}}({varphi}{cdot})$. In this paper, we will find the necessary and sufficient condition that the little Hankel operator ${h_{varphi}}^{q}$ is bounded(or compact).