Question:

How many people are internal auditors in the multi-location company?
Statement A: Each auditor conducts at least 12 internal audits.
Statement B: The company conducts 120 audits across all company locations.

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When solving problems that involve the number of people or objects, try to relate the given conditions through basic operations, like division or multiplication, to find the unknown.
Updated On: Dec 13, 2025
  • If statement 1 alone is sufficient to answer
  • If statement 2 alone is sufficient to answer
  • If both the statements are needed to answer
  • Cannot answer from both statements using together
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The Correct Option is C

Solution and Explanation


Let the number of internal auditors be \( n \). Step 1: Analyze Statement A.
Statement A tells us that each auditor conducts at least 12 internal audits, but it doesn't tell us the total number of auditors or the total number of audits. Therefore, Statement A alone is not sufficient to answer the question. Step 2: Analyze Statement B.
Statement B tells us that the company conducts 120 audits across all locations, but it doesn't tell us how many auditors are conducting the audits. Thus, Statement B alone is not sufficient to answer the question either. Step 3: Combine both statements.
From Statement A, we know that each auditor conducts at least 12 audits. From Statement B, we know that the total number of audits is 120. Therefore, the number of auditors can be calculated as: \[ n = \frac{120}{12} = 10. \] Thus, there are 10 auditors in the company. Step 4: Conclusion.
Both statements are required to answer the question. Therefore, the correct answer is option (3): If both the statements are needed to answer.
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