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

Statements:

$E>V>D\le J,$

$V>R\ge S=F$

Conclusions:

$\text{I.} E>F$

$\text{II.} J\ge S$

The correct option is If only conclusion I is true.

Step-by-step Explanation:

We are given two statements:

$E>V>D\le J$

$V>R\ge S=F$

Let's analyze each conclusion one by one:

Checking Conclusion I: E > F
To find the relation between E and F, combine the common element V from both statements:
From statement 1: E > V
From statement 2: V > R ≥ S = F
Combining these gives: E > V > R ≥ S = F.
Since all inequality signs point in the same direction from E to F, E > F holds true strictly.
Therefore, Conclusion I is true.

Checking Conclusion II: J ≥ S
To find the relation between J and S, combine the path from J through D and V to S:
From statement 1: J ≥ D < V
From statement 2: V > R ≥ S
Notice the relationship between J and V: J ≥ D < V. The inequality symbols between J and V are opposite (≥ and <).
Because the signs are in opposite directions, no definite relationship can be established between J and S.
Therefore, Conclusion II is false.

Since only conclusion I follows, the correct answer is If only conclusion I is true.