=dfrac (1)({X)^2}, 则()-|||-A、 sim (chi )^2(n) B、 sim (chi )^2(n-1) C、 sim F(n,1)
若 X sim N(1, sigma^2),且 P(0A. 0.0222B. 0.0224C. 0.0226D. 0.0228
若 X sim N(1, sigma^2),且 P(0A. 0.0222B. 0.0228C. 0.0226D. 0.0224
设随机变量sim P(2)则 E ( X ) =_______, D ( X ) =__________ ,sim P(2)________.设随机变量则E(X
设sim N(2,9),UND(x)为标准正态分布的分布函数,则sim N(2,9),UND(x) ( )A.sim N(2,9),UND(x)B.sim N(
若_(i)sim N(0,1), =1,2,(X)_(1),(X)_(2)独立,则_(i)sim N(0,1), =1,2,(X)_(1),(X)_(2)()A
设 X sim N(2, sigma^2),已知 P(2 leq X leq 4)= 0.4,则 P(X leq 0)= ( )。A. 0.4B. 0.3C.
若随机变量 X sim N(0,1),则 Y = 3X - 2 simA. $N(-4,3)$B. $N(-4,3^2)$C. $N(-2,3)$D. $N(-
若随机变量 X sim P(10),则其方差 D(X) = ( )。A. 1B. 10C. 100D. 1000
3 设随机变量 -t(n) (ngt 1) =dfrac (1)({T)^2}, 则-|||-(A) sim (X)^2(n) (B) sim (X)^2(n