Question
In the question, assuming the given statements to be true, find which of the conclusion (s) among given three conclusions is/are definitely true and then give your answer accordingly. Statements: R ≥ T = U ≥ S = V < Z < W Conclusions:
I. R > V
II. Z < S
III. R ≥ V
Solution
R ≥ T = U ≥ S = V < Z < W              No relationship cane be established between R and V. Hence conclusion I is not true. R ≥ T = U ≥ S = V < Z < W              Z > S. Hence conclusion II is not true. R ≥ T = U ≥ S = V < Z < W              R ≥ V. Hence conclusion III is true.
More Coded Inequalities Questions
- Statements: G < O = H ≥ L > F < U≤ T ≥ Z Conclusion: I. L ≤ O II. T > L
- Statements: P ≤ Q > R > T > U, Q ≤ O < S, T < V Conclusions: I. R < S II. P > U
- In the question, assuming the given statements to be true, Find which of the conclusion (s) among given three conclusions is /are definitely true and then ...
- What should come in the place of question mark, in the given expressions to make ‘N ≤ T’ always true? L > M = N ≤ O ≤ P _?_ Q = R ≤ S = T
- In the question, assuming the given statements to be true, find which of the conclusion (s) among given three conclusions is /are definitely true and then ...
- Statements: A ≥ B ≥ Y = Z = M ≥ N ≤ E ≤ F = J Conclusions: I. F > Z II. J ≤ Y
- Statements: R © K, K * N, N $ J, J % H Conclusions:     I.R $ N                  II.J @ K                               III.H @ N            IV.K $ H
- Statements: O > P ≥ Q; N ≤ M < R; O = M ≤ S Conclusions: I. N < O II. R > P III. Q < M
- Statements: B > Y ≥ H ≥ T = N > I > L ≥ U Conclusions: I. I < H II. Y ≥ N III. B > T
- Statements: R < S > T; U < V ≤ S; R > P Conclusions: I. S > P II. U < R III. T < P