1 P4.ST.JC.18120976
Level 3
Adam has 8 stickers and 12 marbles.
  1. What is the maximum number of bags that he can pack these items equally without any leftover?
  2. How many stickers are there in each bag?
  3. How many marbles are there in each bag?
  4. How many marbles and stickers are there in each bag?
4 m
HCF
2 P4.ST.JC.18120977
Level 3
Adam has 8 stickers, 12 marbles and 16 beads.
  1. What is the maximum number of bags that he can pack these items equally without any leftover?
  2. How many stickers are there in each bag?
  3. How many marbles are there in each bag?
  4. How many marbles and beads are there in each bag?
4 m
HCF
3 P4.ST.JC.18120978
Level 3
Adam has 8 stickers and 12 marbles.
  1. If Adam has more than 1 bag, what is the minimum number of bags that he can pack these items into equally without any leftover?
  2. How many stickers are there in each bag?
  3. How many marbles are there in each bag?
  4. How many marbles and stickers are there in each bag?
4 m
HCF
4 P4.ST.JC.18120979
Level 3
Adam has 8 stickers, 12 marbles and 16 beads.
  1. If Adam has more than 1 bag, what is the minimum number of bags that he can pack these items into equally without any leftover?
  2. How many stickers are there in each bag?
  3. How many marbles are there in each bag?
  4. How many marbles and beads are there in each bag?
4 m
HCF
5 P4.WN.JM.17102225
Level 1
Find the highest common factor of 12 and 42.
2 m
HCF
6 P4.WN.JM.17102152
Level 1
The highest factor that is common to both 32 and 48 is ____ .
2 m
HCF
7 P4.WN.JM.17102228
Level 32
Mrs lmran has 36 packets of sweets, 60 bars of chocolates and 90 packets of biscuits to be placed into the goodie bags.
  1. What is the maximum number of goodie bags Mrs lmran needs to pack these items equally into without any left over?
  2. How many items will there be in each bag?
4 m
HCF Min-max
8 P4.WN.JM.17102336
Level 3
Mr Lim has three pieces of rope of length 80 cm, 140 cm and 180 cm. He wishes to cut the three pieces of rope into smaller pieces of equal length with no remainder.
  1. What is the greatest possible length of each of the smaller pieces of rope?
  2. How many of the smaller pieces of rope of equal length can he get?
4 m
HCF Min-max Length
9 P4.WN.JM.17102335
Level 3
John wants to cover a floor measuring 80 cm by 100 cm with square tiles of the same size. Given that he uses only whole tiles, find
  1. the largest possible length of the side of each tile.
  2. the number of tiles that are needed to cover the floor.
4 m
HCF Min-max Length Area Perimeter
10 P4.WN.JM.17102452
Level 3
Gerald bought bottles of apple juice, orange juice and lemon juice of 250 mℓ, 300 mℓ and 500 mℓ respectively. He counted to pour them into smaller cups of equal amount with no leftover.
  1. What was the largest possible amount of juice in each cup?
  2. How many cups of juice of apple juice, orange juice and lemon juice would he have respectively?
4 m
HCF Min-max Volume

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