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W’s brother S, sits on the immediate left of his mother who has 6 coins. P is the father of V and only one person sits between W’s mother and T. U, who is sister of V, has 7 coins and is not an immediate neighbour of W’s husband. V is father of R and is not an immediate neighbour of T. P is married to W. By the statement ‘only one person sits between W’s mother and T’, we find that Q is W’s mother and T is S’ daughter. No female is an immediate neighbour of Q, who sits at the corner of the table. Q sits second to the left of W’s husband who has neither 4 nor 7 coins. Only one person is sitting between P and U. S’s daughter sits second to the right of U and on the immediate left of that person who has 3 coins. T sits on the immediate right of the person who has 2 coins.
S, sits on the immediate left of his mother who has 6 coins. V is not an immediate neighbour of T. So, V can sit at immediate right or immediate left to P. If V sits immediate right to P, and as we know that W is female so she sit at immediate left to T. We know that V sits second to the right of the person who has 8 coins. By this statement this condition is not possible. If V sits immediate left to P, so W will sit at immediate right to P. Then R will sit at immediate left to T. Further V sits second to the right of the person who has 8 coins. It is given that T has 1 coin and that of U is 7. So V will have 4 and P will have 5 coins
Statements: O > P ≥ Q; N ≤ M < R; O = M ≤ S
Conclusions:
I. N < O
II. R > P
III. Q < M
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Conclusions:
I. J $ T II.R * T �...
Statements: G > E < F; E = D > C; C = B < A
Conclusion:
I. B < F
II. G > A
Statements: M < N = O ≤ Q, M > U = L ≥ P ≥ S
Conclusions:
I. N > L
II. U < O
III. O > L
Statement: P > Q; Q≥ W = X < Z
Conclusions: I. W < P
II. X≤ Q
...Statements:
M > N = W; J < P = N; Y > P
Conclusions:
I. Y > W
II. M < Y
III. J > M
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...
Which of the following expressions will be true if the expression Q ≥ M = R > F = E ≤ X is definitely true?
Statements: R ≥ S; T = U < O; R ≥ O; V > T
Conclusions:
I. V > O
II. R > T
III. S > V