Question of the day : 22-2-2009
Question type : Problem Solving
During a behavioral experiment in a psychology class, each student is asked to compute his or her lucky number by raising 7 to the power of the student's favorite day of the week (numbered 1 through 7 for Monday through Sunday respectively), multiplying the result by 3, and adding this to the doubled age of the student in years, rounded to the nearest year. If a class consists of 28 students, what is the probability that the median lucky number in the class will be a non-integer?
(A) 0%
(B) 10%
(C) 20%
(D) 30%
(E) 40%
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Sunday, March 15, 2009
Question of the day : 22-2-2009
Posted by Gaurav & Kunal at 10:52 AM 2 comments
Question of the day : 21-2-2009
Question of the day : 21-2-2009
Question type : LR
Given that a, b, c, and d are different nonzero digits and that 10d + 11c < 100 – a, which of the following could not be a solution to the addition problem below?
abdc
+dbca
------
(A) 3689
(B) 6887
(C) 8581
(D) 9459
(E) 16091
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Posted by Gaurav & Kunal at 10:27 AM 1 comments
Friday, March 13, 2009
Question of the day : 20-2-2009
Question of the day : 20-2-2009
Question type : Data sufficiency
A, B, C, D, and E are airline pilots with very busy travel schedules. Given that D is able to meet at any time that B cannot meet, do the schedules of A, B, C, D, and E allow three of these five individuals to meet together for two uninterrupted hours?
(1) Pilots A and C, who cannot meet together, are not able to end any meeting during the AM hours of any weekday.
(2) Pilots B and E, who can never meet for longer than 2 uninterrupted hours, are only available to meet for two straight hours starting at 10:30 PM on any weekday and not ending during the AM hours of any weekend day.
(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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Posted by Gaurav & Kunal at 7:17 PM 0 comments
