Question
In the question below there are three statements
followed by two conclusions I and II. You have to take the three given statements to be true even if they seem to be at variance from commonly known facts and then decide which of the given conclusions logically follows from the three statements disregarding commonly known facts. Statements: Only a few Chair is Wall. No Wall is Table. Only a few Table is Board. Conclusion: I. All Board being Wall is a possibility. II. Some Table is not Chair.Solution
No Wall is Table(E) + Only a few Table is Board (I) → Some Board are not Wall (O*) → Probable conclusion → All Wall may be Wall(A). Hence conclusion I does not follow. Only a few Chair is Wall (I) + No Wall is Table(E) → Some Chair are not Table(O). Hence conclusion II does not follow.
Statements:  P = Q < R < S; T ≥ U = S; V > T
Conclusions:
I. P > U
II. V = U
III. Q < V
Statements: E > O, S < Z, O ≤ S
Conclusions:
I. E < S
II. O < Z
In the question, assuming the given statements to be true, find which of the conclusion (s) among given two conclusions is/are definitely true and then ...
Statement: C > S > F > B > L; I > B > T
Conclusion: I. I > L II. T < C
Statements: L $ W, W * H, H # T, P % T
Conclusions:      I. T @ L                 II. H % L               �...
Statement: P < Q; R ≥ S; R ≥ O; S > Q ≥ T
Conclusion:
I. Q > O
II. O > T
Statements: L > S, O > Q, S = P, T ≥ P, O = T
Conclusion:
I. L ≥ Q
II. Q > L
Statement: A = B ≥ C ≥ D < E < F ≥ G; D > H
Conclusion:
I.  H ≥ G
II. Â A > H
...If the expressions G < L ≤ J > B, J ≤ A and G > H are true, which of the following conclusions will be definitely false?
Statements: L ≥ R, U ≤ N, N < M > I
Conclusion:
I. R > I
II. M ≥ U
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