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

Statements:

$P>H\ge T<U=L\le G<J$

Conclusions:

I. $G>T$

II. $U\le P$

The correct answer is If only conclusion I is true.

Step 1: Analyze the given statement
We are given the single continuous inequality statement:

$P>H\ge T<U=L\le G<J$

Step 2: Evaluate Conclusion I
Conclusion I asks us to check the relationship between $G$ and $T$:

$G>T$

Extracting the relevant path from $T$ to $G$ from the statement:

$T<U=L\le G$

Since $T<U$, $U=L$, and $L\le G$, combining these inequality relations gives:

$T<G$

which is equivalent to $G>T$. Therefore, Conclusion I is true.

Step 3: Evaluate Conclusion II
Conclusion II asks us to check the relationship between $U$ and $P$:

$U\le P$

Extracting the path from $P$ to $U$ from the statement:

$P>H\ge T<U$

Here, between $P$ and $U$, we have opposing inequality signs ( $>$ and $<$ ) centered at $T$. When opposite inequality symbols appear along the path, no definite relationship can be established between the elements. Therefore, Conclusion II is false (cannot be determined).

Conclusion:
Only Conclusion I follows.