Statements: C < G < L = Q > U ≤ Y ≥ E

Conclusions:
I. C < Q
II. Y > L

In this question, the relationship between different element is shown in the statements. The statements are followed by two conclusions. Give answer:

To determine which of the conclusions follow from the given statement, let us analyze the relationships between the elements step-by-step.

The given statement is:

$C<G<L=Q>U\le Y\ge E$

Analyzing Conclusion I:

$C<Q$

From the statement, the relationship path from $C$ to $Q$ is:

$C<G<L=Q$

Since $C<G$ and $G<L$, it implies that:

$C<L$

Since $L=Q$, we can substitute $L$ with $Q$, which gives:

$C<Q$

Therefore, Conclusion I is definitely true.

Analyzing Conclusion II:

$Y>L$

From the statement, the relationship path between $L$ and $Y$ is:

$L=Q>U\le Y$

Looking at the path, the inequality signs between $L$ and $Y$ change direction (we have a greater-than sign $>$ followed by a less-than-or-equal-to sign $\le$). Since the symbols are in opposite directions, no definite comparison or relationship can be established between $L$ and $Y$.

Therefore, Conclusion II is not definitely true.

Since only conclusion I is true, the correct option is "If only conclusion I is true".