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Combined Inequality : C > D = E ≥ V ≥ W > X = Y C > D = E ≥ V ≥W > X = Y, E ≥ W. Hence, conclusion I follows. C > D = E ≥ V ≥W > X = Y, D > Y. Hence, conclusion II does not follow. C > D = E ≥ V ≥W > X = Y ∴ C > V. Hence, conclusion III follows.
Statements: G ≤ H < I = J > K, L < B ≥ V > I ≥ D
Conclusion:
I. G = D
II. K ≤ D
III. B > H
Statement: A > B < D = E < C < F > G ≥ J; D > H
Conclusions:
I. A > H
II. F > H
III. D > F
In the question, assuming the given statements to be true, find which of the following conclusion(s) among the three conclusions is/are true and then g...
Statements: A % I, I * Q, Q % R, R $ M
Conclusions :
I. M # I
II. M # Q
III. I # R
IV. Q % A ...
Statements: S > P = N ≤ L, O = L > U, U ≥ W > V ≥ U = T
Conclusions:
I. N ≤ W
II. L > T
III. S > T
Statement: C ≥ D > E ≥ H; I < E ≤ F < G
Conclusions: I. H > D II. G < H
...Statements: Q $ Z % C # T @ H
Conclusions:
I. Z # H
II. Q © T
III. H % Z
Statements:
M > N = W; J < P = N; Y > P
Conclusions:
I. Y > W
II. M < Y
III. J > M
Statements:K < L,L ≥ M,M > N
Conclusions: I. K < M II. N > K
