Question:
Is $x > y$?
I) $x - y = 4$
II) $x = 10$
Is $x > y$?
I) $x - y = 4$
II) $x = 10$
I) $x - y = 4$
II) $x = 10$
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If $x - y > 0$, then $x > y$ is always true.
Updated On: Jun 26, 2026
- Statement I alone is sufficient
- Statement II alone is sufficient
- Statements I and II together are sufficient
- Statements I and II together are not sufficient
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The Correct Option is A
Solution and Explanation
Step 1: Concept
To determine if $x > y$, we need to check if the difference $x - y$ is positive.
Step 2: Analysis of Statement I
$x - y = 4$. Since 4 is a positive number, it implies that $x$ must be greater than $y$ by 4 units. Statement I alone is sufficient.
Step 3: Analysis of Statement II
$x = 10$. This gives no information about 'y', so we cannot compare 'x' and 'y'. Not sufficient.
Step 4: Conclusion
Statement I alone is sufficient to answer the question, so the answer is (1). Final Answer: (1)
To determine if $x > y$, we need to check if the difference $x - y$ is positive.
Step 2: Analysis of Statement I
$x - y = 4$. Since 4 is a positive number, it implies that $x$ must be greater than $y$ by 4 units. Statement I alone is sufficient.
Step 3: Analysis of Statement II
$x = 10$. This gives no information about 'y', so we cannot compare 'x' and 'y'. Not sufficient.
Step 4: Conclusion
Statement I alone is sufficient to answer the question, so the answer is (1). Final Answer: (1)
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