19. Each of the integers from 0 to 9, inclusive, is written on a separate slip of blank paper and the ten slips are dropped into a hat. If the slips are then drawn one at a time without replacement, how many must be drawn to ensure that the numbers on two of the slips drawn will have a sum of 10?
(A) Three (B) Four (C) Five
(D) Six (E) Seven
Ans:E
20. In a certain formula, p is directly proportional to s and inversely proportional to r. If p =1 when r = 0.5 and s = 2, what is the value of p in terms of r, and s?
(A) s/r (B)r/4s
(C) s/4r (D) r/s
(E) 4r/s
ans:C
19. If w, x, y, and z are on-negative integers, each less than 3, and w(33) + x(32) + y(3) + z = 34, then w+z=
(A) 0
(B) 1
(C) 2
(D) 3
(E) 4
Ans;C
6. Coins are to be put into 7 pockets so that each pocket contains at least one coin. At most 3 of the pockets are to contain the same number of coins, and no two of the remaining pockets are to contain an equal number of coins. What is the least possible number of coins needed for the pockets?
(A) 7
(B) 13
(C) 17
(D) 22
(E) 28
Ans: C
19. A certain clock marks every hour by striking a number of times equal to the hour and the time required for a stroke is exactly equal to the time interval between strokes. At 6:00 the time lapse between the beginning of the first stroke and the end of the last stroke is 22 seconds. At 12:00, how many seconds elapse between the beginning of the first stroke and the end of the last stroke?
(A) 72
(B) 50
(C) 48
(D) 46
(E) 44
Ans
18. In a certain class consisting of 36 students, some boys and some girls, exactly of the boys and exactly of the girls walk to school. What is the greatest possible number of students in this class who walk to school?
(A) 9
(B) 10
(C) 11
(D) 12
(E) 13
Ans: C
13. In the table above, what is the least number of table entries that are needed to show the mileage between each city and each of the other five cities?
(A) 15
(B) 21
(C) 25
(D) 30
(E) 36
Ans: A
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