Discussion
Statements: P © V % T # D # M $ F
Conclusion:
I. M © V
II. P # F
Answer: A
Correct answer: only conclusion I is true.
This set’s code reads \(\#\) as \(<\), \(©\) as \(>\), \(\pi\) as \(\le\), \(\$\) as \(\ge\) and \(\%\) as \(=\). The statement becomes \[ P > V = T < D < M \ge F. \] The chain falls to T and then climbs away, so T is a low point.
I. \( M > V \): both are reached from T on the same side of nothing - \( V = T < D < M \) runs one way from V up to M, with strict links. True.
II. \( P < F \): P sits above the low point on the left, F at or below M on the right, and no chain crosses between them. With \( T = 1 \), \( M = 10 \), F may be anything from 1 upward and P anything above 1, so either order is possible. Not determined.
Only I follows.
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