设
是来自正态总体
的样本,
是样本均植,则
服从的分布是
________.
设总体 X sim N(2, 9),X_1, X_2, ..., X_n 是来自总体的样本,overline(X) 为样本均值,则()。 A (overl
X_(9)是来自总体X的样本,Y_(1),Y_(2),... Y_(9)是来自总体Y的样本,则统计量U=(X_(1)+...+X_(9))/(sqrt(Y_(1
,(X)_(10)) 是来自正态总体((X)_(1),(X)_(2),... ,(X)_(10))的样本 ,((X)_(1),(X)_(2),... ,(X)_
... (X)_(25))是来自正态总体((X)_(1),(X)_(2),(X)_(3)... ... (X)_(25))的样本,((X)_(1),(X)_(2
(8)设X1,X2,···,X9是来自正态总体N(μ,σ^2)的样本, _(1)=dfrac (1)(6)sum _(i=1)^6(X)_(i) , _(2)=
设((X)_(1),(X)_(2),(X)_(3))是标准正态总体的样本,若((X)_(1),(X)_(2),(X)_(3)),则((X)_(1),(X)_(2
9.4、设总体Xsim N(1,9),X_(1),X_(2),...,X_(n)是来自总体x的简单随机样本,overline(X),S^2分别为样本均值与样本方
设随机变量_(1),(X)_(2),(X)_(3)是来自正态总体_(1),(X)_(2),(X)_(3)的样本,则当_(1),(X)_(2),(X)_(3)时,
9.填空题4、设总体Xsim N(1,9),X_(1),X_(2),...,X_(n)是来自总体x的简单随机样本,overline(X),S^2分别为样本均值与
9.设x1,x2是来自N (0,σ^2)的样本,试求 =((dfrac {{x)_(1)+(x)_(2)}({x)_(1)-(x)_(2)})}^2 的分布.