We have, A lives four floors below C, either of them lives on the topmost floor or bottommost floor. Only two floors are there between A and B. From the above condition, there are three possibilities. Again we have, E lives three floors above H who lives on an even number floor. The number of floors between H and D is the same as the number of floors between I and F. F and E does not live on the adjacent floor. From the above condition, case-1 and case-2 get eliminated. Case-1a shows the final arrangement.
Statements: K @ L; M & O, N % L, K $ O
Conclusions: I. O @ L II. M @ L III. K # N
...Statement:
No one is two.
A few two are three.
Only one is four.
Conclusion:
Statements: S > T ≥ U ≥ V; W < X = V > Y
Statements: A > B; C > D; E ≥ A; F = C; C < B
Conclusions:
(i) B > D
(ii) A > F
(iii) F < E
Statement: S ≤ M < X = H ≥ B ≥ K < V
Conclusion: X > K, K = X
Statements: Only heater are blowers. Some geyser are cable. Only a few heater are geyser.
Statement:
Small amounts of oil can cause coral reef fish to engage in risky behaviours, according to a new study.
Statements: B & T, K ⋆ B, S ⋆ K
Conclusions: a) K ⋆ T b) S # T
...In a party, every couple has at least one child (all minors) with them and there are 12 couples. Which one of the following inferences would be possible?