Discussion
Statements
Z>T, T<M<J
Conclusions
I.T<J
II.J<Z
Answer: A
Correct answer: Only Conclusion I follows
The statements are \( Z > T \) and \( T < M < J \).
Conclusion I claims \( T < J \). The second statement is already a chain running from T through M to J in a single direction, so \( T < M < J \) gives \( T < J \) directly. Follows.
Conclusion II claims \( J < Z \). Here T is the low point that both Z and J stand above - \( Z > T \) and \( J > T \) - and two elements above a common third are in no fixed order. Taking \( T = 1 \), both \( Z = 2, J = 9 \) and \( Z = 9, J = 2 \) satisfy every statement. Does not follow.
Only the first conclusion follows.
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