Inequality – Railway Reasoning (Part- 2)

Given statement :
I ≥ R > U ≤ T > Q ≥ O
1. I > U (true as I ≥ R > U)
2. O > T (false as T > Q ≥ O)
3. R > T (false as R > U ≤ T)
4. U < Q (false as U ≤ T > Q)
Only conclusion 1 is true.

Statement:
M > N > O = P, Q < C = D < O
(a) Q < M True
(as M > N > O and Q < C = D < O)
(b) C > M False (as C=D<O and M>N>O)
(c) N < D False (as N>O and D<O)
(d) P = Q False (as O = P and Q<C=D<O)
So, only option (a) is correct.

Statement:
U < V > W = X, T < W, S > V
(a) X > S False (as V > W = X, S > V )
(b) V = T False (as V > W = X, T < W )
(c) W > U False (as U < V > W )
(d) S > T True (as W = X, T < W, S > V)
So, only option d is correct.

Statement: C ≥ V < B ≥ N > Z > L
(a) C ≥ V < L False(as C ≥ V < B ≥ N > Z > L)
(b) C > B ≥ N False (as C ≥ V < B ≥ N)
(c) B > Z > L True (as B ≥ N > Z > L)
(d) B > L > V False (as V < B ≥ N > Z > L)

Given statement :
R < S ≤ T ≤ U = V > W > X
I. S = V {May be true, as S ≤ T ≤ U = V}
II. V > S {May be true, as S ≤ T ≤ U = V}
Either conclusion I or II is true.

Given statement :
F > A ≥ B > C < D ≤ E
I. E > C True (as C < D ≤ E)
II. E > B False (as B > C < D ≤ E)
Only conclusion I is true.

Given statement :
X > F ≥ I > V < Z < K ≤ O
(a) I > Z False (as I > V < Z)
(b) O > V True (as V < Z < K ≤ O)
(c) F > K False (as F ≥ I > V < Z < K)
(d) X > O False (as X > F ≥ I > V < Z < K ≤ O)
Only option b is true.

Given statement:
P < Q < R = T, M < T = N
(a) M > Q False (as M < T and Q < R = T)
(b) M < Q False (as M < T and Q < R = T)
(c) M < R True (as M < T and R = T)
(d) P > M
False (as P < Q < R = T and M < T)

Given statement:
W ≤ P < S ≥ Y = R ≥ T > M
(a) Y ≥ P False (as W ≤ P < S > Y)
(b) S > W True (as W ≤ P < S)
(c) M > R False (as R ≥ T > M)
(d) Y < P False (as P < S > Y)

Given statement :
A = T > I > D, Q > M > J > T
(a) D < Q True (as T > I > D and Q > M > J > T)
(b) M < I False (as T > I and M > J > T)
(c) I > Q False (as T > I and M > J > T)
(d) A = Q False (as A = T and M > J > T)