摘要
研究均匀分布区间[a,b]上u:=((1-q)a+qb-η1*)/(ηn*-η1*)的统计规律,其中,0<q<1,η1,η2,,ηn为取自总体η的容量为n的简单随机子样,η1*=min{ηi} 1≤i≤n, ηn*=max{ηi} 1≤i≤n,求出它的密度函数,分布函数.
This paper studies the statistical law of U=ηn^*-η1^*--(1-q)a+qb-η1^* of the interval [a,b]on uniform distribution,where 0〈q〈1,let η1,η2…,ηe be sample coming from the population η,η1^*=min_l≤i≤n{ηi},ηn^*=max_l≤i≤n{ηi}.Its density function and distribution function are obtained.
出处
《漳州职业技术学院学报》
2008年第3期67-69,共3页
Journal of Zhangzhou Institute of Technology
关键词
均匀分布:密度函数
分布函数
Q
uniform distribution
density function
distribution function
q