(mu ,dfrac ({sigma )^2}(n))-|||-C.N(0,1)-|||-D.N(0,σ^2)
设随机变量sim N(1,1)利用切比雪夫不等式估计sim N(1,1)是 ( ) Asim N(1,1)Bsim N(1,1)Csim N(1,1)D sim
设二维随机变量(X,Y):N(1,2,(2)^2,(3)^2,0),则Z=X+Y:() A.N ( 3 , 5 ) B.N ( 15 ) C.N ( 3 , 1
[单选题]:2-1,13+1,13,( )。A.5-14 B.2 C.15-1 D.3
_(n)=((-1))^n+1dfrac (1)(sqrt {n)}-|||-C. _(n)=sin dfrac (npi )(2)-|||-D. _(n)=d
13.设 sum _(i=1)^infty (a)_(n)=1, 则 sum _(n=1)^infty ((a)_(n)-2(a)_(n+1))= __
X,Y独立, sim N(0,1) , sim N(1,1), 则 () .-|||-? DACB
-1 0 -1 0 0 的值为 ()-|||-A 1-|||-B ((-1))^dfrac (n(n-1){2)}-|||-C -1-|||-D ((-1))
+dfrac (1)({2)^n})-|||-1/2^n);(12)-|||-(13) lim _(narrow infty )dfrac ((n+1)(n+2
A.approx N(0,1)B.approx N(0,1)C.approx N(0,1)D.approx N(0,1)设连续性随机变量X和Y相互独立,且,Y的