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Statements: B < C ≤ J = I ≤ H, O = J < T ≤ A ≤ D > P,
Conclusions: I. D < C II. A ≥ B
Statements: B < C ≤ J = I ≤ H, O = J < T ≤ A ≤ D > P, Conclusions: I. D < C II. A ≥ B Combining equations to derive the relationship between D & C and A & B, we get B < C ≤ I = O = J < T ≤ A ≤ D Moving from D to C we can observe that the common sign of inequalities between these two elements is of '>'. It means D > C whereas the given conclusion is D < C. Clearly, conclusion I does not follow. Similarly, moving from A to B we can observe that the common sign of inequalities between these two elements is of '>'. It means A > B whereas the given conclusion is A ≥ B. Clearly, conclusion II doesn't follow either.
By: Amit Kumar ProfileResourcesReport error
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