Level 1
Arrange the numbers in order. Begin with the greatest. Give the answer in letters. (Eg a, b, c, d)
  1. 372
  2. 723
  3. 237
  4. 732
2 m
Level 3
The poster shows a rose sale at a flower stall. Luis needs to get at least 11 roses for a party. What is the smallest amount of money he will have to pay?
3 m
Level 3
Lily wants to buy 20 identical pens as shown:
1 for $4.50
6 for $23
What is the least amount of money she needs to buy 20 such pens?
3 m
Level 3
The advertisement shows a sale in chocolates. Pamela needs 10 boxes of such chocolates as gifts for her classmates. What is the least amount she has to pay if she buys them during the sale?
3 m
Level 3
The stationery shop has a special offer for punchers:
1 puncher for $1.10
3 punchers for $3


Neave wants to buy 10 punchers. What is the least amount he has to pay?
3 m
Level 3
A shop had a promotion on chips. Each packet of chips was sold for $2.80. 5 packets of chips were sold for $13.30. Neave wanted to buy 14 packets of chips for his class party. What was the least amount of money he had to pay?
3 m
Level 3
Esther spent $49.60 on muffins which costs $3.10 each. For every 3 muffins bought, she received one free muffin. How many muffins did she buy altogether?
3 m
Level 3
Mrs Tan wanted to invite her children to have a party at the cafe. Each lunch set costs $10.75. What is the minimum amount that Mrs Tan must pay for her 30 students?
4 m
Level 3 PSLE
Three boys, Az, Ben and Ix had the same number of notes. Az and Ben each had of mix of $10-notes and $2-notes. Az had 7 $2-notes while Ben had 13 $2-notes. Ix had only $10-notes.
  1. Of the three boys, who had the most money?
  2. What was the difference in the total value of Az and Ben's notes?
  3. Ben used all his $10-notes to buy a present. He then had $164 less in notes than Ix. How many $10-notes did Ix have?
5 m
Level 3
Brian wanted to cut small identical 3 cm by 2 cm rectangles from a rectangular cardboard measuring 26 cm by 18 cm. What is the maximum number of complete small rectangles Brian could cut? (Note: Brian could rotate the small rectangle.)
3 m