Question 1 :
If the sum of a number and 4 is 2003, then the number is?
(A) 1998 (B) 1990 (C) 1999
Question 2 :
The question paper in an exam consists 80 problems. James has solved 68 of them. The percentage of the problems he has solved is?
(A) 50 (B) 80 (C) 85
Question 3 :
An author of a math competition was looking through a tentative exam, when he realized that he could not use one of his proposed problems. Frustrated, he had decided to take a nap instead,and slept from 10.47 am to 7.32 pm. For how many minutes did he has sleep?
(A) 525 (B) 620 (C) 225
Question 4 :
If a rectangle ABCD has the lengths, AB = 7 and AC = 25, then its area is ?
(A) 130 (B) 150 (C) 168
Question 5 :
If the diagonal of a square is 4 feet long, then the area of the square is
(A) 5 (B) 9 (C) 8
Question 6 :
If two angles are supplementary and one of the angles is 9 times as large as the other, then the number of degrees in the measure of the larger angle?
(A) 162 (B) 150 (C) 165
Question 7 :
ABCD is a square with the length of 8 units each side. A second square A_{1}B_{1}C_{1}D_{1} is formed by joining the midpoints of AB, BC, CD,and DA. A third square A_{2}B_{2}C_{2}D_{2} is formed in the same way from A_{1}B_{1}C_{1}D_{1}, and a fourth square A_{3}B_{3}C_{3}D_{3} from A_{2}B_{2}C_{2}D_{2}. Find the sum of the areas of these four squares
(A) 160 (B) 145 (C) 120
Question 8 :
If p + q = 13, q + r = 14, r + p = 15, then the value of r is
(A) 6 (B) 8 (C) 5
Question 9 :
The number of three-digit perfect squares are,
(A) 12 (B) 19 (C) 22
Question 10 :
A train is running at a speed of 20 m/sec.. If it crosses a pole in 30 seconds, find the length of the train in meters.
(A) 200 meter (B) 800 meter (C) 600 meter
1) 1999 2) 85% 3) 585 4) 168 m^{2} 5) 8 square feet |
6) 162 7) 32 cm^{2} 8) 9 9) 22 10) 600 meter |
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