Question of the day : Feb-17-2009
Question Type : Problem Solving
Roberto has three children: two girls and a boy. All were born on the same date in different years. The sum of the ages of the two girls today is smaller than the age of the boy today, but a year from now the sum of the ages of the girls will equal the age of the boy. Three years from today, the difference between the age of the boy and the combined ages of the girls will be
A) 1
B) 2
C) 3
D) –2
E) –1
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Saturday, February 21, 2009
Question of the day 17-2-2009
Posted by Gaurav & Kunal at 11:29 PM 0 comments
Question of the day 16-2-2009
Question of the day : Feb-16-2009
Question Type : Data Sufficiency
If P, Q, R, and S are positive integers, and P/Q = R/S, is R divisible by 5 ?
(1) P is divisible by 140.
(2) Q = 7^x, where x is a positive integer.
(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 11:18 PM 0 comments
Sunday, February 15, 2009
Question of the day 15-2-2009
Question of the day : Feb - 15 - 2009
Question Type : Problem Solving
In a 4 person race, medals are awarded to the fastest 3 runners. The first-place runner receives a gold medal, the second-place runner receives a silver medal, and the third-place runner receives a bronze medal. In the event of a tie, the tied runners receive the same color medal. (For example, if there is a two-way tie for first-place, the top two runners receive gold medals, the next-fastest runner receives a silver medal, and no bronze medal is awarded). Assuming that exactly three medals are awarded, and that the three medal winners stand together with their medals to form a victory circle, how many different victory circles are possible?
Options:
(1)24
(2)52
(3)96
(4)144
(5)648
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Posted by Gaurav & Kunal at 11:09 PM 0 comments
