In these questions, relationship between different elements is shown in the statements. The statements are followed by two conclusions. Give answer.

Statements:

$A<M\le Y=P>Z\ge D$

Conclusions:

I: $Z<M$

II: P>A$$

The correct answer is: If only conclusion II is true

Given Statement:

$A<M\le Y=P>Z\ge D$

Let us analyze each conclusion one by one based on the given inequality chain:

Analysis of Conclusion I:

We need to check the relation between Z and M.

From the statement, the path between M and Z is:

$M\le Y=P>Z$

Combining these, we get: M ≤ P and P > Z.

Since the inequality signs between M and Z point in opposite directions (≤ and >), no definite relationship can be established between Z and M. Therefore, Conclusion I (Z < M) is false (not necessarily true).

Analysis of Conclusion II:

We need to check the relation between P and A.

From the statement, the path between A and P is:

$A<M\le Y=P$

Combining the relations along the path from A to P:

$A<P$

This can also be written as P > A. Therefore, Conclusion II (P > A) is definitely true.

Hence, only conclusion II follows.