Statements : ∗ YG, GH@, HR$ Conclusions : I. RG$ II. ∗ RG
A
if only conclusion I is true
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B
if only conclusion II is true
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C
if either conclusion I or II is true
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D
if neither conclusion I nor II is true
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E
if both conclusions I and II are true
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Solution
The correct option is Cif either conclusion I or II is true Y < G . . . (i); G ≥ H . . . (ii); H = R . . .(iii) Combining (ii) and (iii), we get G ≥ H = R ⇒ R = G or R < G Hence, either conclusion I or conclusion II is true.