Statements: E > H ≥ L < Q = U ≤ Y > R
Conclusions:
I. H < U
II. Y > E
In this question, the relationship between different element is shown in the statements. The statements are followed by two conclusions. Give answer:

The correct answer is: If neither conclusion I nor II is true

Step-by-step Explanation:

Given Statement:

$E>H\ge L<Q=U\le Y>R$

Analyzing Conclusion I: $H<U$

To evaluate the relationship between $H$ and $U$, trace the path from $H$ to $U$ in the given statement:

$H\ge L<Q=U$

Notice the inequality signs between $H$ and $U$: we have a greater than or equal to sign ($\ge$) followed by a less than sign ($<$). Because the inequality symbols point in opposite directions ($\ge$ and $<$), there is no direct relationship between $H$ and $U$ (the comparison is ambiguous/undefined).

Therefore, Conclusion I ($H<U$) is false.

Analyzing Conclusion II: $Y>E$

To evaluate the relationship between $Y$ and $E$, trace the path from $E$ to $Y$ in the given statement:

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

Looking at the path from $E$ to $Y$, we observe opposing inequality signs (specifically, $>$ and $<$). When opposite signs appear in the chain, no definite relationship can be established between the two elements.

Therefore, Conclusion II ($Y>E$) is false.

Conclusion:

Since both Conclusion I and Conclusion II are false, the correct option is If neither conclusion I nor II is true.