Question
Four of the following five are alike in a certain way
and hence form a group. Who among the following one who does not belong to that group? Study the following information carefully and answer the below questions A certain number of persons are sitting around the circular table facing the center. G sits second to the left of Z. Two persons are sitting between Z and X. B and X are sitting adjacent to each other. The number of persons sitting between Z and B is the same as between Z and A. Q sits exactly in the middle of W and B. B sits fifth to the left of A. W does not sit third to the right of X. Not more than one person sits between Q and B.Solution
We have, G sits second to the left of Z. Two persons are sitting between Z and X. B and X are sitting adjacent to each other. From the above condition, there are three possibilities. 
Again we have, The number of persons sitting between Z and B is the same as between Z and A. From the above condition, case1 gets eliminated. 
Again we have, Q sits exactly in the middle of W and B. B sits fifth to the left of A. W does not sit third to the right of X. Not more than one person sits between Q and B. From the above condition, case2 gets eliminated. Case 1a shows the final arrangement 
Statements:
M < N < K ≥ R > S; Y < B < P ≤ N
Conclusions:
I). S > B
II). Y < K
...Statements: A > C > W > S ≤ M ≥ N = T
Conclusion:
I. M > C
II. S > A
Statement: L > M = P < Q > R; S ≤ O < N; R > G > N
Conclusions:
I. Q > S
II. S < G
III. M < G
Statements: B > C = D > H ≥ A; B ≤ D = F ≤ E < G
Conclusions:
I. H < E
II. B ≤ E
...Statements: P # B, Q $ B, B @ J, J % F
Conclusions: I. F # B II. F @ B ...
Statements: M > L = K ≥ H, V > G > M, U < N = H
Conclusions:
I. V > U
II. H < G
III. L ≥ V
Which of the following symbols should be placed in the blank spaces respectively (in the same order from left to right) to complete the given expression...
Statements: P ≥ U ≥ Y > T ≤ Q = V > R > S < W
Conclusion
I: Q > S
II: T ≤ P
Which of the following expressions will be true if the given expression ′S > T ≥ U < V < W′ is definitely true?
Statements: H # I, I @ J, J $ P
Conclusions: a) H # J b) H # P
Relevant for Exams:
