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09 Jun 2021, 02:30
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E
Be sure to select an answer first to save it in the Error Log before revealing the correct answer (OA)!
Difficulty:
25%
(medium)
Question Stats:
70% (01:00) correct
30%
(01:18)
wrong
based on 40
sessions
History
Date
Time
Result
Not Attempted Yet
09 Jun 2021, 05:02
Kudos
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From statement I alone, \(y^2\) > 4.
Therefore, \(y^2 – 4\) > 0 OR (y-2) (y+2) > 0.
The solutions for the above quadratic inequality are y>2 OR y< -2. One of the ranges can give a YES to the question and the other gives a NO.
Statement I alone is insufficient. Answer options A and D can be eliminated. Possible answer options are B, C or E.
From statement II alone, \(y^2\) > 16.
Therefore, \(y^2\) – 16 > 0.
The solutions for the above quadratic inequality are y>4 OR y< -4. One of the ranges can give a YES to the question and the other gives a NO.
Statement II alone is insufficient. Answer option B can be eliminated. Possible answer options are C or E.
Combining statements I and II, we have the following:
From statement I alone, y>2 OR y< -2
From statement II alone, y>4 OR y< -4.
The common range for both is y>4 OR y< -4, which is still insufficient to answer the question with a YES or NO.
The combination of statements is insufficient to answer the question. Answer option C can be eliminated.
The correct answer option is E.
Hope that helps!
Aravind B T
Therefore, \(y^2 – 4\) > 0 OR (y-2) (y+2) > 0.
The solutions for the above quadratic inequality are y>2 OR y< -2. One of the ranges can give a YES to the question and the other gives a NO.
Statement I alone is insufficient. Answer options A and D can be eliminated. Possible answer options are B, C or E.
From statement II alone, \(y^2\) > 16.
Therefore, \(y^2\) – 16 > 0.
The solutions for the above quadratic inequality are y>4 OR y< -4. One of the ranges can give a YES to the question and the other gives a NO.
Statement II alone is insufficient. Answer option B can be eliminated. Possible answer options are C or E.
Combining statements I and II, we have the following:
From statement I alone, y>2 OR y< -2
From statement II alone, y>4 OR y< -4.
The common range for both is y>4 OR y< -4, which is still insufficient to answer the question with a YES or NO.
The combination of statements is insufficient to answer the question. Answer option C can be eliminated.
The correct answer option is E.
Hope that helps!
Aravind B T
09 Jun 2021, 06:22
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Bunuel
Statement 1:
This gives \(y > 2\) or \(y < -2\), such values include y = 5 and y = -5. Then it is possible that y > 3 but not always. Insufficient.
Statement 2:
This gives \(y > 4\) or \(y < -4\), such values include y = 5 and y = -5. Then it is possible that y > 3 but not always. Insufficient.
Combined:
Note both values y = 5 and y = -5 are included in both, which means combined we can still use them. Insufficient.
Ans: E
