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| GMAT Guide > Math Strategy > Data Sufficiency > Introduction | |||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||
• Answer Choices • The Basic Steps • What is "Sufficient"? • Process of Elimination Typically one-third of all the quantitative questions are Data sufficiency problems. Each problem consists of a question and two statements. Data sufficiency problems do not require you to find an exact answer. Instead, you must determine if the given statements provide enough information to answer the question.
(question) What is the value of x + y? (statement) (1) x = 5 These are the directions for data sufficiency problems. They don't change; they are the same for all data sufficiency problems.
Data sufficiency problems always have the same five answer choices. Memorize the choices so you don’t waste time reviewing them on test day.
You need to understand each answer choice and how it relates to the others. (A) Statement 1 is enough.
(B) Statement 2 is enough.
(C) Both statements 1 and 2 are needed.
(D) Each statement alone is enough.
(E) The statements together are not enough.
What is the value of x + y? (1) x = 5
It takes mental discipline to progress through the data sufficiency problems. The test writers deliberately build tricks into each problem. They are testing whether you can think, not whether you can calculate. Do not think in terms of "What is the exact value?" or "Is this true or false?" Instead, focus on one issue: "Is there enough information to answer the question?" Look at each statement and ask yourself if it provides enough information to arrive at a conclusion. There are three basic questions that you must ask yourself on every data sufficiency problem. Consider statements (1) and (2) one at a time. Step 1: Can you answer the question using the information from statement (1) only? Step 2: Can you answer the question using the information from statement (2) only? Step 3: If the answer to both of those is "no," then ask yourself: Can you answer the question if you combine the information from both statements?
Sufficient does not mean that a statement is necessarily correct or true, just that it can be used to answer the question. A statement is still sufficient if it proves the answer is "no" or that the exact value cannot be found.
Does y + 3 = 1?
Is x2 ≤ 3x? (2) x < 4
As you go through each statement, you can eliminate answer options. Even if you can only determine if one of the statements is sufficient (or insufficient), you can eliminate at least two answer choices. "Statement 1 is sufficient" eliminates choices B, C and E, which require (1) to be insufficient. "Statement 1 is insufficient" eliminates choices A and D, which require (1) to be sufficient. "Statement 2 is sufficient" eliminates choices A, C and E, which require (2) to be insufficient. "Statement 2 is insufficient" eliminates choices B and D, which require (2) to be sufficient. Another way to look at which choices are eliminated is to look at what options remain available.
If (1) is sufficient, immediately cross out B, C and E. If (1) is insufficient, immediately cross out A and D.
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