Statements P lt K B ge D K E H gt B P le G E gt T D G Conclusions i K gt T ii B ...........

Logical Reasoning(Master ) Coded inequality

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Statements: P < K, B ≥ D, K = E, H > B, P ≤ G, E > T, D = G

Conclusions: (i) K > T (ii) B > P (iii) B = P

Only conclusion (i) follows

Both conclusions (i) and (ii) follow

Both A and D follows

Either conclusion (ii) or (iii) follows

None of the conclusions follow

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Explanation:

Statements: P < K, B ≥ D, K = E, H > B, P ≤ G, E > T, D = G

Conclusions: (i) K > T (ii) B > P (iii) B = P

By combining all the statements, we get the following equation:
H > B ≥ D = G ≥ P < K = E > T

For conclusion (i): K > T
Here, the common sign between K and T is '>'. Thus K > T.
Hence conclusion (i) follows.
For conclusion (ii): B ≥ P

Here, the common sign between B and P is '≥'. Thus B ≥ P.
Thus conclusion (ii) does not follow individually.
For conclusion (iii): B = P

Here, the common sign between B and P is '≥'. Thus B ≥ P.
Therefore conclusion (iii) does not follow individually.
On combining conclusions (ii) and (iii) we get : B ≥ P
Therefore either conclusion (ii) or conclusion (iii) follows and conclusion (i) follows.