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Each of the following questions is followed by two statements.
1.If either of the statements I or II alone but not the other is sufficient to answer the question.
2.If both the statements I or II alone are sufficient to answer the question.
3.If questions can be answered with the help of both statements together, but not with the help of either statement alone.
4.If question cannot be answered unless more information is provided.
How many votes did A get?
I. D outranked E by 40 votes.
II.A won the election by a 42% majority.
1
2
3
4
- Here’s the thing:
- The question is asking, “How many votes did A get?”
- Statement I: “D outranked E by 40 votes.” This just tells you about the difference between D and E, nothing about A.
- Statement II: “A won the election by a 42% majority.” The phrase “42% majority” is unclear—does it mean A got 42% of the votes more than the nearest rival, or did A get 42% of all votes? Without knowing the total number of votes or what 42% majority actually means, you’re stuck.
- Even putting I and II together doesn’t help—you still don’t know the total number of votes or enough specifics to answer exactly how many votes A got.
- Option 1 says either I or II alone (but not both) is sufficient—not true.
- Option 2 says both I and II alone are sufficient—not true.
- Option 3 says you need both together—they still don’t get you there.
- Option 4 says you need more information—this is correct.
- Option:4, 4 is the right call.
-
By: Sandeep Dubey ProfileResourcesReport error
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