" Negation of "A uu B=B" is the sufficient condition for "A sube B" is "

Negation of ''AuuB=B is the sufficient condition for AsubeB'' is

If A sube B then A uu B=B

The negation of the statement "If x in A uu B then x in A and x in B " is

If sube B, then A\B is

If A sube B and B subX , the the correct option is :

If A sube B and B subX , the the correct option is :

If for two events A and B, P(A) = 3/4, P(B) = 2/5 and A uu B = S (sample space), find the conditional probability P(A/B).

If A sube B and B sube A then A=B

If B' sube A' then A sube B

If A sube B and B sube C , then