中文摘要：

利用经典的分析方法导出了两类高斯超几何多项式：2F1（-n,a;b;z）和2F1（-n,λ;-n＋μ;z）零点的渐近分布。应用Mathematica软件,给出了相关定理的直观说明。

英文摘要：

Some classical analytic methods and techniques are used to analyze the asymptotic distribution of zeros of certain classes of Gauss hypergeometric polynomials： 2 F1（-n,a;b;z） and 2 F1（-n,λ;-n ＋ μ;z）.Numerical evidence and graphical illustrations of the clustering of zeros on certain curves are generated by Mathematica.