1.证明:-|||-(1) (Acup B)|C=A|(Bcup C) ;-|||-(2) (Acup B)|C=(A|C)cup (B|C) -
A,B,C是任意事件,在下列各式中,不成立的是()(A) (A-B)cup B=Acup B.-|||-(B) (Acup B)-A=B.-|||-(C) (A
[题目]证明 cup (Bcap C)=(Acup B)cap (Acup C)
[题目]-|||-1 1 1 1-|||-a b c d-|||-a^2 b^2 c^2 d^2 =(a-b)(a-c)(a -d)(b-c)(b-d)(c-|
设 A,B,C 为三个事件,指出下列各等式成立的条件.(1) ABC = A(2) A cup B cup C = A(3) A cup B = AB(4) A
((a+b-c))^2+(b+c-a)(c+a-b)-|||-(a+b-c),-|||-面 (a+a-b)(a+b-c)+b(a+b-c)(b+c-a)+c(b
[单选题]有如下程序: a=1:b=2:c=3 a=a+b:b=b+c:c=b+a If a<>3 Or b<>3 Then a=b-a:b=C-a:C=b+a End If Print a+b+c 运行后,输出的结果是( )。A.16B.3C.6D.8
b=1 (B) =2, b=-1 (C) =-2. b=1 (D) =-2, b=-1
= a,b,c,d . 由表-|||-a b c d-|||-a a b c d-|||-·b b d a c-|||-c c a b d-|||-d d c
计算-|||-(1) (acdot b)c-(acdot c)b;