Examine the given mathematical inequalities and analyze the logical relationship between the elements to answer the question that follows.

Statements:

Conclusions:

I. $F>K$

II. $D\le A$

Which of the following options correctly describes the validity of the conclusions?

The correct answer is If only conclusion I is true.

Given Statement:

$A>M\ge K<D=W\le <!--\; \le \; -->F<R$

Let's analyze each conclusion step-by-step:

Analyzing Conclusion I:

Conclusion I states: $F>K$

From the given statement, the relation between $K$ and $F$ is:

$K<D=W\le <!--\; \le \; -->F$

Combining these relations, we get $K<F$, which is equivalent to $F>K$.
Therefore, Conclusion I is true.

Analyzing Conclusion II:

Conclusion II states: $D\le <!--\; \le \; -->A$

From the given statement, the relationship between $A$ and $D$ is:

$A>M\ge K<D$

Since the inequality symbols between $A$ and $D$ are in opposite directions ($>$ and $<$), no definite relationship can be established between $A$ and $D$.
Therefore, Conclusion II is false.

Hence, only conclusion I is true.