Inequality – Railway Reasoning (Part- 2)

Given statement :
E < T = D ≤ Q > Z = G
I. T < G False (as T = D ≤ Q > Z = G)
II. Z > D False (as D ≤ Q > Z)
Neither conclusion I nor II is true.

Given statement:
K ≥ L > T ≥ Z > V ≤ X < R
(a) L > Z > V True (L > T ≥ Z > V)
(b) K ≥ T > Z False (K ≥ L > T ≥ Z)
(c) X = T = K False (K ≥ L > T ≥ Z > V ≤ X)
(d) R > V > K
False (K ≥ L > T ≥ Z > V ≤ X < R)

Given : F ≤ I < G > J ≥ H > L
I. G > F True (F ≤ I < G)
II. L < J True (J ≥ H > L)
Both conclusions I and II are true.

Given statement :
J > K = L, M ≥ N < K, O < J < P, N > Q > R
I. P > M
False (as M ≥ N < K, J < P and J > K)
II. N < P True (as J < P, N < K and J > K)
Only conclusion II is true.

Given statement :
A = B ≥ C = D, E > F ≥ G = D
I. E > C True (as E > F ≥ G = D and C = D)
II. A ≥ G True (as A = B ≥ C = D and G = D)
III. E ≥ B
False (as B ≥ C = D and E > F ≥ G = D)
Only conclusion I and II are true.

1. C > A ≥ D > Z 2. Z = V ≤ K
(a) C = D False (as C > A ≥ D)
(b) C > V True (as C > A ≥ D > Z and Z = V)
(c) K > D
False (as Z = V ≤ K and A ≥ D > Z)
(d) K > A
False (as Z = V ≤ K and A ≥ D > Z)

A ≥ B, C ≤ D, B = D > E
(a) E < A True (as B = D > E and A ≥ B)
(b) B < C False (as B = D > E and C ≤ D)
(c) D ≥ A False (as A ≥ B and B = D)
(d) E > B False (as B = D > E)

Given statement: Q > S < R > T = U ≤ V
I. T = V False (as T = U ≤ V)
II. R > U True (as R > T = U)
Only conclusion II is true.

Given statement :
S = M > Z > X, A > B = M
(a) B < Z False (as B = M and M > Z)
(b) X < A
True (as A > B = M and M > Z > X)
(c) Z > A False (as A > B = M and M > Z)
(d) S > A False (as A > B = M and S = M)

Given statement: P = Q ≥ R ≤ S > T < U
I. Q > U False (as Q ≥ R ≤ S > T < U)
II. R ≤ P True (as P = Q ≥ R)
Only conclusion II is true.