Inequality Reasoning Questions
Questions 41-45 with visual inequality chains
Directions:
In these questions, relationship between different elements is shown in the statements. Some statements are followed by some conclusions. Choose the correct answer on the basis of information given below.
Statements:
Conclusions:
Explanation:
From the given statements:
P < D ≤ U = G > B and Y < G ≤ L
Conclusion I: L > B → Since G > B and G ≤ L, we can say L ≥ G > B, so L > B follows.
Conclusion II: P > Y → We have P < D ≤ U = G and Y < G. We cannot establish a direct relationship between P and Y, so this does not follow.
Statements:
Conclusions:
Explanation:
From the given statements:
Z ≤ Y < X ≤ O and X < E
Conclusion I: Z < E → Since Z ≤ Y < X and X < E, we can say Z < E follows.
Conclusion II: O > Y → Since Y < X ≤ O, we can say O ≥ X > Y, so O > Y follows.
Statements:
Conclusions:
Explanation:
From the given statements:
F < H < E and F = C < G, and J < D > C
Conclusion I: H < C → We have F < H and F = C, so C < H, not H < C. This does not follow.
Conclusion II: D = G → We have D > C and C < G. No direct relationship can be established between D and G. This does not follow.
Statements:
Conclusions:
Explanation:
From the given statements:
C < D = A > G ≥ J ≥ V
Conclusion I: G > V → We have G ≥ J ≥ V, so G ≥ V. This could be G > V or G = V.
Conclusion II: G = V → This is also possible from G ≥ J ≥ V.
Since we cannot definitively say whether G > V or G = V, but we know that one of them must be true, either conclusion I or II follows.
Statements:
Conclusions:
Explanation:
From the given statements:
N ≥ K > J and P = M ≥ K, and Q ≤ L < M
Conclusion I: P > J → Since P = M ≥ K > J, we can say P > J follows.
Conclusion II: N > P → We have N ≥ K and P = M ≥ K, so N ≥ K ≤ P. We cannot establish that N > P. This does not follow.
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