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Quantitative — Data Sufficiency for the GMAT Exam
Data Sufficiency (DS) is unique to the GMAT and the most conceptually different question type most test-takers encounter. The goal is NOT to find the answer — it is to determine if the answer CAN be found. Candidates who try to solve DS questions like PS questions waste time and make systematic errors.
Locale-specific study guides
Pass-rate data, regulatory context, and study tips for Quantitative — Data Sufficiency all change by candidate locale. Pick your context:
- Quantitative — Data Sufficiency · United StatesCalibrated for American candidates
- Quantitative — Data Sufficiency · United KingdomCalibrated for British candidates
- Quantitative — Data Sufficiency · IndiaCalibrated for Indian candidates
- Quantitative — Data Sufficiency · PhilippinesCalibrated for Filipino candidates
- Quantitative — Data Sufficiency · NigeriaCalibrated for Nigerian candidates
Common failure modes
These are the patterns that cause most candidates to lose marks on this topic. Recognising them in advance is half the work.
- !Solving for a specific numerical value instead of testing whether a unique answer is possible
- !Forgetting that Statement 2 must be evaluated independently before testing both together
- !Assuming constraints from Statement 1 when evaluating Statement 2 in isolation
Study tips
- 1Memorize the five DS answer choices and their logic (A, B, C, D, E) before test day — eliminate systematically.
- 2For "is X > 5" type questions, find cases where X > 5 AND cases where X ≤ 5 to prove insufficiency.
- 3Never re-use Statement 1 when evaluating Statement 2 — treat them as completely separate universes.
Sample GMAT Quantitative — Data Sufficiency questions
These sample items mirror the format and difficulty of real GMAT questions. Practice with thousands more on the free Koydo question bank.
- 1
Is integer n divisible by 6? (1) n is divisible by 12. (2) n is divisible by 9.
- AStatement (1) alone is sufficient, but statement (2) alone is not sufficientCorrect
- BStatement (2) alone is sufficient, but statement (1) alone is not sufficient
- CBoth statements together are sufficient, but neither alone is sufficient
- DEach statement alone is sufficient
Why this answer?
If n is divisible by 12, it is divisible by all factors of 12, including 6. So Statement 1 is sufficient. Statement 2 alone: n could be 9 (not divisible by 6) or 18 (divisible by 6) — insufficient. Answer: A.
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