Discussion
STATEMENT :
M < N < U ≤ R = T ≥ V ≥ E
CONCLUSION I : T > N
CONCLUSION II : R ≥ E
CONCLUSION III : M < T
CONCLUSION IV : T ≥ U
Answer: A
Correct answer: All I, II, III and IV are true
The statement is a single unbroken chain: \[ M < N < U \le R = T \ge V \ge E. \] It rises from M up to the plateau \( R = T \) and then falls away to E, so T is the high point - and because every conclusion compares T or R against something on one side of it, each one has an unbroken run to work with.
I. \( T > N \): \( N < U \le R = T \), strict because of the first link. True.
II. \( R \ge E \): \( R = T \ge V \ge E \), every link weak, and the conclusion asks only for the weak relation. True.
III. \( M < T \): \( M < N < U \le R = T \), strict twice over. True.
IV. \( T \ge U \): \( U \le R = T \). True.
All four follow. It is worth noticing that no conclusion asks to compare something on the left of T with something on its right - M against E, say - which is exactly the comparison the shape of this chain would refuse.
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