Directions for questions 140 to 146: Answer the questions independently.
A king has unflinching loyalty from eight of his ministers M1 to M8, but he has to select only four to
make a cabinet committee. He decides to choose these four such that each selected person
shares a liking with at least one of the other three selected. The selected persons must also hate at
least one of the likings of any of the other three persons selected.
M1 likes fishing and smoking, but hates gambling.
M2 likes smoking and drinking, but hates fishing.
M3 likes gambling, but hates smoking,
M4 likes mountaineering, but hates drinking,
M5 likes drinking, but hates smoking and mountaineering.
M6 likes fishing, but hates smoking and mountaineering.
M7 likes gambling and mountaineering, but hates fishing.
M8 likes smoking and gambling, but hates mountaineering.
Who are the four people selected by the king?
Given that X = M .D is such that X = D. Which of the following is true?
If Y = F . (D . V) is not a null set, it implies that
If Z = (P . D) ∪M, then
If P . A = ϕ and P ∪ A = D, then which of the following is true?
Which digit does the letter A represent?
Which digit does the letter B represent?
Which among the digits 3, 4, 6 and 7 cannot be represented by the letter D?
Which among the digits 4, 6, 7 and 8 cannot be represented by the letter G?