概率论与数理统计考试试题G.doc

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概率论与数理统计考试试题G10(可携带计算器)题号一二三四五总分得分一、填空题(每小题3分,共15分)1.设事件A与B相互独立,P(A)=0.5,P(B)=0.8,则P(AB)= 。2.已知随机变量X服从0,2上的均匀分布,则 。3.设随机变量X服从参数为的泊松分布,且,则 。4.设随机变量X服从为参数的二项分布,且,则参数 。5.设X为连续性随机变量,则对于任意确定的常数a,有PX=a= 。二、单项选择题(每小题3分,共15分)1. 同时抛3枚均匀的硬币,则恰有2枚正面朝上的概率为( )。(a) 0.5 (b) 0.25(c) 0.125 (d) 0.3752. 设随机变量XN(0,1),则X的分布函数满足 ( )。(a) =- (b) =-1(c)=1- (d) =-3. 设随机变量X满足 E(X)2=D(X),则X可能服从( )。(a) 正态分布 (b) 二项分布 (c) 泊松分布 (d) 指数分布 4. 设X为随机变量,且则=( )。(a) 6 (b) 9 (c) 30 (d) 365. 设随机变量X1,X2,Xn是来自正态总体N(,)的样本,则样本均值的分布为( )。 (a) (b)(c) (d)三、计算题(每小题9分,共36分)1. 从6幅不同的手套中任取4只手套,求4只中恰有两只手套配成一副的概率。2.袋中有2个白和3个黑球,每次从其中任取一个球,直至取得白为止.记随机变量表示直到取得白球时的取球次数,求的分布列,假定:(1) 每次取出的黑球不再放回去;(2) 每次取出的黑球仍放回去.3.设随机变量X的概率密度函数为:求:(1)X的分布函数:(2)E(X);(3).4. 一台设备由两大部件组成,在设备运转中部件需要调整的概率分别为0.1,0.2.假设各部件的状态相互独立,以随机变量X表示同时需要调整的部件数,试求X的期望与方差. 四应用题(每小题9分,共27分) 1. 某厂甲、已、丙三个车间生产同一种产品,它们的产量之比为321,各车间产品的次品率依次为8%,9%,12%。现从该厂产品中任取一件,求:(1)取到次品的概率;(2)若取到的产品为次品,求它是由甲车间生产的概率。2. 用机器包装味精,每袋味精净重为随机变量,期望值为100克,标准差为10克,一箱内装100袋味精,求一箱味精净重大于10300克的概率。(,)3. 某车间生产滚珠,从长期经验知道,滚珠直径服从正态分布.从某天产品里随机抽取6个,测得直径为(单位:毫米):14.6 15.1 14.9 14.8 15.2 15.1若总体方差=0.06,求总体均值 的95%的置信区间(=1.96,).五、证明题(7分)设随机变量X服从正态分布,令.证明: 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