(填空题)设X服从参数为 lambda (lambda gt 0) 的泊松分布,且 (X=0)=dfrac (1)(2)P X=2 , 则 lambda = (
若随机变量X服从参数为lambda =1的泊松分布,则必有( ).A.lambda =1B.lambda =1C.lambda =1D.lambda =1若
(B) dfrac (lambda )(2pi {varepsilon )_(0)a}. (C) dfrac (lambda )(4pi {varepsilon
(1)设随机变量X与Y满足=lambda (x)_(0),且=lambda (x)_(0),=lambda (x)_(0),则=lambda (x)_(0)__
二阶方阵A的两个特征值是 (lambda )_(1)=0 (lambda )_(2)=1 ,则下列正确的是 ( )A 方阵A可逆 B (lambda )_(1
A lambda =1/5B lambda =1/5设顾客在某银行的窗口等待服务的时间。(以min计)服从参数的指数分布,某顾客在窗口等待服务,若超过10min
例1设总体X的概率密度为-|||-(x;lambda )= ) lambda (e)^-lambda x,xgt 0, 0,xleqslant 0 .-|
已知 | 1 &lambda &2 lambda &4 &-1 1 &-2 &1 |=0,则 lambda= ()A. $\lambda=-3$B. $\la
若A与B相似,则 ()-|||-(A) lambda E-A=lambda E-B; (B) |lambda E+A|=|lambda E+B| ;-|||-(
例2 设 _(1)=((1+lambda ,1,1))^T ,_(2)=((1,1+lambda ,1))^T ,_(3)=((1,1,1+lambda ))^