Directions: In the following question assuming the given statements to be True, find which of the conclusion among given conclusions is/are definitely true and then give your answers accordingly.

Statements: Y > U ≥ Z ≥ K = X ≤ B ≤ A

Conclusions:

I. U = X

II. U > X

The correct answer is Either conclusion I or II follow.

Step-by-step Explanation:

Step 1: Analyze the given statement
The given combined inequality statement is:
$Y>U\ge Z\ge K=X\le B\le A$

Step 2: Derive the relationship between U and X
Let us extract the relevant path from $U$ to $X$ from the statement:
$U\ge Z\ge K=X$

Since $K=X$, we can substitute $X$ in place of $K$:
$U\ge Z\ge X$

Combining these inequalities gives the definitive relationship:
$U\ge X$

This combined inequality $U\ge X$ means that either $U>X$ is true OR $U=X$ is true.

Step 3: Evaluate the given conclusions
Conclusion I: $U=X$ (Individually false / Not definitely true)
Conclusion II: $U>X$ (Individually false / Not definitely true)

Step 4: Check for Either-Or condition
1. Both conclusions share the same elements ($U$ and $X$).
2. Both conclusions individually cannot be declared definitely true based on the statement alone.
3. Together, the two options ($U=X$ and $U>X$) cover all possibilities of the relation $U\ge X$.

Therefore, Either conclusion I or II follow.