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QUANTITATIVE
REASONING –
NUMERIC ENTRY
1. A typist can type 45 words per minute. He increases
his speed by 20 per cent. How many words can he
now type per hour ?
2. If 2y - x = 8 , and 3x - y = 1, what is
the value of x ?
3. The sum of four consecutive integers is 410. What
is the value of the least of these integers?
4. On a map showing only four countries, A, B, C and D, A
shares a border with B and C. Country D shares a border
with B and C. But countries B and C and countries A and D
do not share borders. If the map requires different colours
for countries with common borders, what is the minimum
number of colours required to complete the map?
5. A square has sides s and diagonal d. If
2s² + d² = 100, what is the value of s?
6. Different four-letter passwords can be constructed using
the letters A, B, C and D only once. How many such
passwords exist if either C or B must be in second
position?
7. A book distributor sends out standardized packages
weighing 1, 1.5 or 2 kilograms. If during one week 40 per
cent of the packages weigh 1 kg, 50 per cent weigh 1.5 kg
and 10 per cent weigh 2 kg, what is the average weight in
kilograms of the parcels that week?
8. If two lines intersect at a point to form four
angles, and one angle is twice as large as its
adjacent (neighboring) angle, what is the degree
measure of the smallest angle?
9. On a number line point a has coordinate -4
and point B has coordinate 6. What is the
coordinate of point C which is midway
between A and B ?
10. 60 per cent of what number is equal to 45
per cent of 80?
11. If the sum of 7 consecutive numbers is
0, what is the greatest of these numbers?
12. How many cubes with volume 8 cubic
units can be cut from a cube with a
surface area of 96 square units?
13. If ab = 1, bc = 2 and ac = 8, what is the value
of abc?
14. What is the least positive integer k for which 15k
is the cube of a number?
15. A factory was owned by three people X, Y and
Z, each having an equal share. X sold half his share
to Y. Z sold one quarter of his share to Y. What
fraction didY then own?
16. Two people set off by car on a rally and take the
same route which is 25 miles long. If A drives at an
average speed of 50 miles per hour, and B at an
average speed of 60 miles per hour, how much
longer in minutes will it take A to cover the course
than it takes B ?
17. If f(x) = 3x – 2 and g(x) = 2x + 1. And if f(k) = g(k).
What is the value of k?
18. A teacher wants to make a test containing 20
verbal and 30 math questions. Each verbal
question is to be allotted 45 seconds to complete
and each math question is to be given 1 minute 20
seconds. How many minutes should she allow for
the whole test?
19. On a map 1 centimeter represents 100,000
centimeters. What is the length of a road in
kilometers that measures 2.9 centimeters on
the map?
20. A right triangle has perimeter 12 and sides
x, (x + 1) and (x + 2). What is the area of the
triangle?
21. A palindrome is a number which reads the same
backwards as forwards (for example 101). What is
the next greatest palindrome after 3443 ?
22. Chen donates 15 percent of his current salary to
charity. If his pay is increased by 10 percent and he
still continues to donate 15 percent of the
salary, by what percentage do his charity
contributions increase?
23. Joey starts reading at the top of page
103 and stops at the bottom of page 204.
How many pages has he read?
1. 3240
2. 2
3. 101
4. 2
5. 5
6. 12
7. 1.35
8. 60
9. 1
10. 60
11. 3
12. 8
13. 4
14. 225
15. 7/12
16. 5
17. 3
18. 55
19. 2.9
20. 6
21. 3553
22. 10
23. 102
THANKYOU

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GRE,MATH

  • 2. 1. A typist can type 45 words per minute. He increases his speed by 20 per cent. How many words can he now type per hour ?
  • 3. 2. If 2y - x = 8 , and 3x - y = 1, what is the value of x ?
  • 4. 3. The sum of four consecutive integers is 410. What is the value of the least of these integers?
  • 5. 4. On a map showing only four countries, A, B, C and D, A shares a border with B and C. Country D shares a border with B and C. But countries B and C and countries A and D do not share borders. If the map requires different colours for countries with common borders, what is the minimum number of colours required to complete the map?
  • 6. 5. A square has sides s and diagonal d. If 2s² + d² = 100, what is the value of s?
  • 7. 6. Different four-letter passwords can be constructed using the letters A, B, C and D only once. How many such passwords exist if either C or B must be in second position?
  • 8. 7. A book distributor sends out standardized packages weighing 1, 1.5 or 2 kilograms. If during one week 40 per cent of the packages weigh 1 kg, 50 per cent weigh 1.5 kg and 10 per cent weigh 2 kg, what is the average weight in kilograms of the parcels that week?
  • 9. 8. If two lines intersect at a point to form four angles, and one angle is twice as large as its adjacent (neighboring) angle, what is the degree measure of the smallest angle?
  • 10. 9. On a number line point a has coordinate -4 and point B has coordinate 6. What is the coordinate of point C which is midway between A and B ?
  • 11. 10. 60 per cent of what number is equal to 45 per cent of 80?
  • 12. 11. If the sum of 7 consecutive numbers is 0, what is the greatest of these numbers?
  • 13. 12. How many cubes with volume 8 cubic units can be cut from a cube with a surface area of 96 square units?
  • 14. 13. If ab = 1, bc = 2 and ac = 8, what is the value of abc?
  • 15. 14. What is the least positive integer k for which 15k is the cube of a number?
  • 16. 15. A factory was owned by three people X, Y and Z, each having an equal share. X sold half his share to Y. Z sold one quarter of his share to Y. What fraction didY then own?
  • 17. 16. Two people set off by car on a rally and take the same route which is 25 miles long. If A drives at an average speed of 50 miles per hour, and B at an average speed of 60 miles per hour, how much longer in minutes will it take A to cover the course than it takes B ?
  • 18. 17. If f(x) = 3x – 2 and g(x) = 2x + 1. And if f(k) = g(k). What is the value of k?
  • 19. 18. A teacher wants to make a test containing 20 verbal and 30 math questions. Each verbal question is to be allotted 45 seconds to complete and each math question is to be given 1 minute 20 seconds. How many minutes should she allow for the whole test?
  • 20. 19. On a map 1 centimeter represents 100,000 centimeters. What is the length of a road in kilometers that measures 2.9 centimeters on the map?
  • 21. 20. A right triangle has perimeter 12 and sides x, (x + 1) and (x + 2). What is the area of the triangle?
  • 22. 21. A palindrome is a number which reads the same backwards as forwards (for example 101). What is the next greatest palindrome after 3443 ?
  • 23. 22. Chen donates 15 percent of his current salary to charity. If his pay is increased by 10 percent and he still continues to donate 15 percent of the salary, by what percentage do his charity contributions increase?
  • 24. 23. Joey starts reading at the top of page 103 and stops at the bottom of page 204. How many pages has he read?
  • 25. 1. 3240 2. 2 3. 101 4. 2 5. 5 6. 12 7. 1.35 8. 60 9. 1 10. 60 11. 3 12. 8 13. 4 14. 225 15. 7/12 16. 5 17. 3 18. 55 19. 2.9 20. 6 21. 3553 22. 10 23. 102