Logical Reasoning

Inequalities

Easy

Statements: $M = V; R ≥ S; V < S; M > A; R ≤ U$

Conclusions: I. $U > S$

II. $R = S$

III. $R > S$

Only I is true

Only II is true

Only III is true

Either II or III is true

✅ Correct Option: 4

According to the statement,

$U≥R$ but $R≥S$ . This means $U≥S$ , which leaves a possibility that they're equal, hence Conclusion I doesn't follow.

$R≥S$ , which could mean either $R=S$ or $R>S,$ making Either Conclusion II or III true.

IPMAT Rohtak 2019

Statements: $A < P = C ≥ D; S > U ≤ B < A; C < Q > S ≥ V$

Conclusions: I. $U > V$

II. $B < C$

III. $Q > D$

Statements: M=V;R≥S;V<S;M>A;R≤UM = V; R ≥ S; V < S; M > A; R ≤ UM=V;R≥S;V<S;M>A;R≤U Conclusions: I. U>SU > SU>S II. R=SR = SR=S III. R>SR > SR>S