Question:

Find the code for "drive"?
Statement I: ‘slow move road’ is coded as ‘ge hu ba’ and ‘traffic rules drive’ is coded as ‘to la se’.
Statement II: ‘road rules follow’ is coded as ‘hu ue la’ and ‘slow traffic change’ is coded as ‘to ba nu’.
A.If the data in statement I alone is sufficient to answer the question, while the data in statement II alone is not sufficient to answer the question.
B. If the data in statement II alone is sufficient to answer the question, while the data in statement I alone is not sufficient to answer the question.
C.if the data either in statement I alone or in statement II alone is sufficient to answer the question.
D.If the data in both statement I and II together are not sufficient to answer the question.

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In coding-decoding DS problems, check whether the target word appears in the statement’s dataset. If not, that statement alone is automatically insufficient.
Updated On: Aug 18, 2025
  • If the data in statement I alone is sufficient to answer the question, while the data in statement II alone is not sufficient to answer the question.
  • If the data in statement II alone is sufficient to answer the question, while the data in statement I alone is not sufficient to answer the question.
  • if the data either in statement I alone or in statement II alone is sufficient to answer the question.
  • If the data in both statement I and II together are not sufficient to answer the question.
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The Correct Option is A

Solution and Explanation

Step 1: From Statement I
- ‘traffic rules drive’ → to la se
From this, each word corresponds to one unique code. We directly see that ‘drive’ corresponds to the code ‘se’ (as 'traffic' and 'rules' can be mapped to 'to' and 'la').
\(⇒\) Statement I alone is sufficient.
Step 2: From Statement II
- We have codes for ‘road rules follow’ and ‘slow traffic change’.
- No sentence in Statement II contains the word ‘drive’.
\(⇒\) Statement II alone is not sufficient.
Step 3: Conclusion
Since only Statement I is sufficient, the answer is A. \[ \boxed{\text{A}} \]
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