Statements: Q = R; S ≥ T; P ≤ Q; R > V; R > S; T ≥ U
Conclusions:
(i) R > UÂ Â Â Â Â Â Â Â Â Â Â Â
(ii) V ≥ U           Â
(iii) P =R Â Â Â Â Â Â Â Â Â Â Â Â Â
(iv) P < R
Statements: Q = R; S ≥ T; P ≤ Q; R > V; R > S; T ≥ U On Combining: P ≤ Q = R > S ≥ T ≥ U ; R > V (i) R > U                True, since R > S ≥ T ≥ U       (ii) V ≥ U          False     (iii) P = R               P ≤ Q = R. Hence conlusion III and IV is not true but it will make a complementary pair.
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