Directions: In each of the following questions assuming the given statement to be true, find which of the conclusions among given conclusions is/are definitely true and then give your answers accordingly.

Statement: S > L < P = T ≥ V > R

Conclusions:

I. P > R

II. S > V

The correct answer is Only Conclusion I follows.

Let us analyze the given statement step-by-step to evaluate each conclusion.

Given Statement:

$S>L<P=T\ge V>R$

Evaluating Conclusion I: P > R

To check the relation between P and R, extract the path from P to R from the statement:

$P=T\ge V>R$

Since all the relational signs ($=$, $\ge$, $>$) point in the same direction towards R, and there is a strict inequality sign ($>$), we can conclude that:

$P>R$

Thus, Conclusion I is definitely true.

Evaluating Conclusion II: S > V

To check the relation between S and V, extract the path from S to V from the statement:

$S>L<P=T\ge V$

Notice the signs between S and P: $S>L$ and $L<P$. The inequality signs between S and V are in opposite directions ($>$ and $<$). When opposite signs appear between two elements, no definite relationship can be established between them.

Thus, Conclusion II does not follow.

Therefore, only Conclusion I follows.