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Will Candidate A win the most votes of any of the competing candidates in the upcoming election? An opinion poll,...

GMAT Data Sufficiency : (DS) Questions

Source: Official Guide
Data Sufficiency
DS - Statistics
MEDIUM
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Notes
Post a Query

Will Candidate A win the most votes of any of the competing candidates in the upcoming election?

  1. An opinion poll, Poll P, indicates that 60% of respondents prefer Candidate A over other candidates competing in the upcoming election.
  2. An election-forecasting opinion poll is a method to estimate election outcomes based on a sample that is representative of the population of all of those legally entitled to vote.
A
Statement (1) ALONE is sufficient but statement (2) ALONE is not sufficient.
B
Statement (2) ALONE is sufficient but statement (1) ALONE is not sufficient.
C
BOTH statements TOGETHER are sufficient, but NEITHER statement ALONE is sufficient.
D
EACH statement ALONE is sufficient.
E
Statements (1) and (2) TOGETHER are not sufficient.
Solution

Understanding the Question

Will Candidate A win the most votes of any of the competing candidates in the upcoming election?

This is a yes/no question. We need to definitively answer either YES (Candidate A will win) or NO (Candidate A will not win).

Given Information

  • Multiple candidates are competing in an upcoming election
  • We want to know if Candidate A will receive more votes than any other single candidate

What "Sufficient" Means Here

To be sufficient, we need information that allows us to answer with certainty whether Candidate A will win. This requires either:

  • Proof that Candidate A will definitely win, OR
  • Proof that Candidate A will definitely not win

Key Insight

The crucial word here is "will" - this demands certainty about a future event. We're not looking for probabilities or likelihoods, but definitive knowledge of the election outcome.

Analyzing Statement 1

Statement 1: An opinion poll, Poll P, indicates that 60% of respondents prefer Candidate A over other candidates competing in the upcoming election.

What Statement 1 Tells Us

Poll P shows 60% of respondents prefer Candidate A. This represents a clear majority preference.

What We Still Don't Know

However, opinion polls have fundamental limitations:

  • They sample only a portion of the population
  • People may change their minds before voting
  • Poll respondents might not actually vote
  • We don't know the poll's margin of error or timing
  • Most importantly: Polls are predictions, not guarantees

Testing Different Scenarios

Let's examine possible outcomes with this 60% preference:

Scenario 1: The poll accurately reflects voting behavior → Candidate A wins
Scenario 2: Lower turnout among Candidate A supporters → Candidate A might lose
Scenario 3: Preferences shift before election day → Outcome becomes uncertain

Since we can envision scenarios where Candidate A wins AND scenarios where Candidate A loses, we get different answers to our yes/no question.

Conclusion

Statement 1 alone is NOT sufficient.

[STOP - Not Sufficient!] This eliminates choices A and D.

Analyzing Statement 2

Now let's forget Statement 1 completely and analyze Statement 2 independently.

Statement 2: An election-forecasting opinion poll is a method to estimate election outcomes based on a sample that is representative of the population of all of those legally entitled to vote.

What Statement 2 Provides

This statement merely defines what an election-forecasting opinion poll is. It explains that such polls:

  • Estimate (not determine) election outcomes
  • Use representative samples
  • Focus on the voting-eligible population

What We're Missing

This statement provides zero information about:

  • Any specific poll results
  • Candidate A's standing
  • Any candidate's performance or voter preferences

It's like being told "a thermometer measures temperature" without being given any actual temperature reading.

Conclusion

Without any data about Candidate A or the election itself, Statement 2 alone is NOT sufficient.

[STOP - Not Sufficient!] This eliminates choices B and D (already eliminated).

Combining Statements

Let's examine what both statements together tell us:

  • From Statement 1: Poll P shows 60% prefer Candidate A
  • From Statement 2: We understand what an election-forecasting poll is

The Critical Questions

Even combining these statements, several crucial uncertainties remain:

  1. Is Poll P an election-forecasting poll? Statement 2 defines such polls, but doesn't confirm Poll P is one.
  2. Even if it is, does that guarantee the outcome? No. Statement 2 explicitly says such polls "estimate" outcomes—they don't determine them.
  3. What about real-world factors? Even a perfect, representative poll showing 60% preference cannot account for:
    • Last-minute changes in voter sentiment
    • Differences between stated preferences and actual voting behavior
    • Unforeseen events before the election
    • Variations in voter turnout

Why They Remain Insufficient

The fundamental issue persists: polls are tools for estimation, not instruments of certainty. No poll, regardless of its methodology or results, can definitively tell us that Candidate A "will" win. The best any poll can do is suggest that Candidate A is likely to win.

To illustrate: Even if polls showed 90% preference for Candidate A, we still couldn't say with certainty that Candidate A "will" win. Unlikely events do occur in elections.

Since we still cannot answer with certainty whether Candidate A will win, the statements together are NOT sufficient.

[STOP - Not Sufficient!] This eliminates choices C (and A, B, D already eliminated).

The Answer: E

The statements together are not sufficient because opinion polls—even well-designed ones showing strong preferences—cannot provide certainty about future election outcomes. They offer probabilities, not guarantees.

Answer Choice E: The statements together are not sufficient.

Answer Choices Explained
A
Statement (1) ALONE is sufficient but statement (2) ALONE is not sufficient.
B
Statement (2) ALONE is sufficient but statement (1) ALONE is not sufficient.
C
BOTH statements TOGETHER are sufficient, but NEITHER statement ALONE is sufficient.
D
EACH statement ALONE is sufficient.
E
Statements (1) and (2) TOGETHER are not sufficient.
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