(45)设数列x_{n)}满足x_(1)=1,x_(n+1)=(x_(n)+2)/(x_(n)+1)(n=1,2,...),试证lim_(ntoinfty)x_
设数列|x_(n)|满足:x_(1)in(0,pi),x_(n+1)=sin x_(n)(nin N_(+)).证明lim_(ntoinfty)x_(n)存在,
设X_(1),X_(2),...,X_(n)是来自总体X的样本,则(1)/(n-1)sum_(i=1)^n(X_(i)-overline(X))^2是()A.
设X_(1),X_(2)...,X_(n)是来自总体X的样本,则(1)/(n-1)sum_(i=1)^n(X_(i)-overline(X))^2为().A.
设数列x_{n)}满足:x_(1)>0,x_(n)e^x_(n+1)=e^x_(n)-1(n=1,2,...).证明x_{n)}收敛,并求极限lim x_(n)
(3)设X_(1)sim N(1,2),X_(2)sim N(0,3),X_(3)sim N(2,1),且X_(1),X_(2),X_(3)相互独立,则P0le
1 设总体Xsim N(0,1),X_(1),X_(2),...,X_(n)为X的样本,则((X_(1)-X_(2))/(X_(3)+X_{4)})^2服从__
6、设X_(1)sim N(1,2),X_(2)sim N(0,3),X_(3)sim N(2,1),且X_(1),X_(2),X_(3)独立,则P(0le 2
设数列x_{n)}由x_(1)in(-infty,+infty)和x_(n+1)=(1)/(3)x_(n)+(2)/(3)-(1)/(2)int_(1)^x_(
,-|||-;-|||-(3) (x)_(1)+(n-1)(x)_(2)+... +2(x)_(n-1)+(x)_(n)=0