41 P3.WN.JM.17110301
Level 1
Arrange the numbers in order. Begin with the smallest. Give the answer in letters. (Eg a, b, c, d)
  1. 1234
  2. 9786
  3. 5436
  4. 7856
2 m
W Place values Min-max
42 P3.WN.JM.17110571
Level 2
You are given four numbers: 1, 6, 2, 5. Use these numbers to form the greatest 4 digit number. Use each card only once.
2 m
Min-max
43 P3.WN.JM.17110572
Level 2
Using all the digits 4, 3, 7 and 8 only once, write the smallest possible 4-digit odd number.
2 m
Min-max
44 P3.WN.JM.17110706
Level 2
How many 4 digit even number, between 5000 and 6000, can be formed using the number cards shown?
2 m
Odd & even Min-max
45 P3.WN.JM.17110334
Level 2
Find the smallest 3-digit odd number and the greatest 3-digit even number.
2 m
Odd & even Min-max
46 P3.WN.JM.17110707
Level 2
Look at all the 4 digit numbers listed. Find the difference between the greatest number and the smallest number.
  1. 3047
  2. 6142
  3. 2001
  4. 1990
2 m
W Addition & subtraction Min-max
47 P3.WN.JM.17110335
Level 2
Find the largest 4-digit whole number where all the 4 digits are different. Subtract 789 from it. What is the final answer?
2 m
W Addition & subtraction Min-max
48 P3.WN.JM.17110306
Level 2
Read the clues.
Y is between 5001 and 6999.

The digits in the tens and hundreds places are 0.
The sum of all its digits is 8.
Find the highest possible number of Y.
2 m
W Place values W Addition & subtraction Min-max More than or less than
49 P3.WN.JM.17110708
Level 2
There are 3 cards as shown. Find the greatest product by using the cards to form a 3-digit number and multiply it by 9.
2 m
W Multiplication & division Min-max
50 P3.WN.JM.17110687
Level 2
A number when rounded off to the nearest hundred is 1800. What is the largest possible number?
2 m
W Place values W Round off Min-max
51 P3.WN.JM.17110338
Level 2
What is the difference between the largest odd number and the smallest even number in the given set?
3425, 5546, 5657, 8674, 1246
2 m
Odd & even W Place values Min-max
52 P3.WN.JM.17110337
Level 2
Find the smallest score possible by multiplying two of the numbers and adding the third.
9, 5, 7
2 m
W 4 operations Min-max
53 P3.WN.JM.17110336
Level 2
Find the greatest value of these numbers, 2, 3, 5 by multiplying two of the numbers and add the third number.
2 m
W Place values W 4 operations Min-max
54 P3.WN.JM.17110702
Level 2
Two numbers have 8 as their common factor. What are the 2 smallest possible numbers? Give the answers in numbers. (Eg 1, 2)
2 m
Multiples Common factors Min-max
55 P3.WN.JC.17121056
Level 2
The table shows the distance 4 boys jogged over 2 days. Who jogged the shortest distance over the 2 days? Give your answer in number. (Eg 1)
2 m
W Addition & subtraction Min-max Length Unit conversion
56 P3.WN.JM.17110619
Level 2
Zach has 35 more pens than Bertha. Colleen has 55 fewer pens than Zach. Dave has 20 fewer pens than Zach. Who has the least number of pens? Give your answer in letter. (Eg a)
(a) Zach
(b) Bertha
(c) Colleen
(d) Dave
2 m
W Addition & subtraction Min-max Model Comparison
57 P3.WN.PR.17102412
Level 3
There are 3 laces of consecutive length. Given that the total length of these 3 laces is 186 cm, find the length of the shortest lace.
4 m
W Multiplication & division Min-max Length Units method
58 P3.WN.JM.17110489
Level 3
A group of 65 pupils decided to form groups of 4 in order to take part in a game.
  1. How many pupils were not involved in the game because they could not belong to a group?
  2. In order for everyone to participate in the game, the 65 pupils decided to increase the number of groups from the existing group arrangement. What is the minimum number of pupils in each group such that everyone would belong to a group?
4 m
W Multiplication & division Factors Remainder min-max
59 P3.WN.JM.17110502
Level 3
A student bought 257 pencils. She kept them in boxes in the drawer. If each box could only store a maximum of 6 pencils, what was the least number of boxes she would need?
4 m
W 4 operations Remainder min-max
60 P3.WN.JM.17110490
Level 3
Ivan had 136 coins. He wanted to pack them into 7 bags equally. What was the smallest number of additional coins he would need if each bag was to contain the same number of coins?
4 m
W 4 operations Remainder min-max

5 per page

10 per page

20 per page

Symbols

x2
x3
₵
$
⊥
//
∠
°
π
%
:
\[ \]
STUDENT
Navigations
Contact Us
Members
Links