Which of the following Statements is true with respect to the given information?
W lives on an odd numbered floor above floor numbered 4. (so, there are 2 possible cases- either W lives on floor numbered 5 or 7). The no of floors above W are equal to number of floors between W and U. Only 3 floors are between U and Asus. Only 2 floors are between Asus and HP. (so, we get another possible cases here). Case 1(a): The one who likes HP lives immediate above Apple. There is one floor between W and lenovo. And it is also given that one who likes Lenovo lives somewhere below floor numbered 4. Floor immediately above one who likes Lenovo is vacant. (so, case 2 gets eliminated here). Case 1(a): 3 people live between 2 vacant floors and vacant floors are even numbered floors. (so, case 1(a) gets eliminated here as it does not satisfy the condition). T lives immediately above the one who likes Xiaomi. X lives immediately below the one who likes Dell. Only 3 floors are between X and S. S has more than 3 books. And S has not 6 books. It is also given that U has more books than S. Difference between U and S books is equal to number of books V has. T has more books than X and difference between books of T and X is equal to books that W is having. X does not have 4 books.
Statements: H > S ≥ F = B ≤ U≤ T; E ≤ K ≤ B
Conclusions:I. U ≥ E II. S > T
Statements: X & C, C % W, W $ S, S @ L
Conclusions: I. L & C II. S # C III. W @ X
...Statements: A % I, I * Q, Q % R, R $ M
Conclusions :
I. M # I
II. M # Q
III. I # R
IV. Q % A ...
Statement: G ≤ L ≥ O ≥ W ≥ I < N
Conclusion: I. O > G II. W < N
...Statement: F > E = L ≤ V ≤ P = C
Conclusions:
I. C > E
II. E = C
III. F > P
IV. C ≥ E
...Statements: F ≥ G = H > I = L ≤ J < K ≤ M
Conclusions:
I. L > F
II. G ≤ J
Statements: U ≥ V = W; V > X ≥ Y; X ≥ Z < T
Conclusions
I. T > Y
II. Z < U
In the following question the relationship between different elements are given in the statements followed by two conclusions I, and II. Read the statem...
Statements: P = Q ≥ S > U = Y, U ≤ R < T ≤ W < V
Conclusions:
I. V > Y
II. P ≥ R
III. T < Q
Statement: O ≤ Q, Q ≥ A, A > I, I = D
Conclusion: I. Q > D II. A > D