+dfrac (sin n)({2)^n} ;-|||-(2) _(n)=1+dfrac (1)({2)^2}+dfrac (1)({3)^2}+... +df
l 2l 然-|||-2 2一 3 3-|||-(c) (d)-|||-P q 11 2-|||-A 11 12 A B-|||-B C-|||-1 2 C 1
,n) ,则-|||-由切比雪夫不等式,有 (|dfrac (1)(n)sum _(i=1)^n({X)_(i)}^2-(mu )_(2)|geqslant s
,n) ,则-|||-由切比雪夫不等式,有 (|dfrac (1)(n)sum _(i=1)^n({X)_(i)}^2-(mu )_(2)|geqslant c
2-|||-2 2 2 ...2-|||-4.计算n阶行列式 _(n)= 2 2 3 2-|||-...-|||-2 2 2 ... n
P-|||-r 2-|||- n2A.(r2+n2t2)−(r1+n1t1)B.[r2+(n2−1)t2]−[r1+(n1−1)t1]C.(r2−n2t2)−(
+dfrac (1)({(2n-1))^2}(2n-1)x+... ] -|||-(B) dfrac (2)(pi )[ dfrac (1)({2)^2}sin
({S)_(n)}^2=dfrac (1)(n-1)sum _(i=1)^n((x)_(i)--|||-(x))^2 是样本方差,试求满足 (dfrac ({{
,n)独立同分布,方差为_(i)(i=1,2,... ,n) , _(i)(i=1,2,... ,n) ,则( ) ( A )_(i)(i=1,2,.
_(n)=((-1))^n+1dfrac (1)(sqrt {n)}-|||-C. _(n)=sin dfrac (npi )(2)-|||-D. _(n)=d