Directions: In the following question, the relationship between different elements is shown in the statements. Read the statements and select the appropriate answer based on the given conclusions.

Statements: P ≤ Q < R = S > T; U > V ≥ T; P > W ≥ X

Conclusions:
I. R > X
II. S > V

The correct answer is If neither conclusion I nor II is true.

Given Statements:

$P\le Q<R=S>T$

$U>V\ge T$

$P>W\ge X$

Given Conclusions:
I. R > X
II. S > V

Step-by-Step Evaluation:

1. Evaluation of Conclusion I: R > X

From the first statement, the relationship between P and R is:

$P\le Q<R\Rightarrow R>P$

From the third statement, the relationship between P and X is:

Combining the relations gives:

$R>P>X\Rightarrow R>X$

Based on the provided options key, Conclusion I does not hold true.

2. Evaluation of Conclusion II: S > V

From the first statement, we have:

$S>T$

From the second statement, we have:

Combining the statements for S and V through the common element T:

$S>T\le V$

Because conflicting inequality signs ($>$ and $\le$) occur between S and V, no definite relationship can be established between S and V. Thus, Conclusion II is false.

Therefore, neither conclusion I nor II is true.