Dividing a 4 Digit Number by a 2 Digit Number For Example: 1937 ÷ 13 By Chunking For more maths help & free games related ...
When “chunking” I think of the question as referring  to a certain number of sweets (in this case 1937) that needs to be s...
In this example, I’ll start by imagining that I’m giving each child 100 sweets.  This is 13 x 100 = 1300    13 1 9 3 7
In this example, I’ll start by imagining that I’m giving each child 100 sweets.  This is 13 x 100 = 1300 This amount is pl...
To find the number of sweets remaining, I then subtract 1300 from 1937 13 x 100 1 9 3 7 13 1 3 0 0
To find the number of sweets remaining, I then subtract 1300 from 1937  Which is 637 13 x 100 1 9 3 7 13 1 3 0 0 - 6 3 7
From the remaining 637 “sweets”, I then imagine that I am giving 40 to each child. This is 13 x 40 = 520  13 x 100 1 9 3 7...
From the remaining 637 “sweets”, I then imagine that I am giving 40 to each child. This is 13 x 40 = 520  This amount is p...
To find the number of sweets remaining, I then subtract 520 from 637 13 x 100 1 9 3 7 13 1 3 0 0 - 6 3 7 5 2 0 13 x 40
To find the number of sweets remaining, I then subtract 520 from 637 Which is 117 13 x 100 1 9 3 7 13 1 3 0 0 - 6 3 7 5 2 ...
From the remaining 117 “sweets”, I then imagine that I am giving 9 to each child. This is 13 x 9 = 117   13 x 100 1 9 3 7 ...
From the remaining 117 “sweets”, I then imagine that I am giving 9 to each child. This is 13 x 9 = 117  This amount is pla...
To find the number of sweets remaining, I then subtract 117 from 117 13 x 100 1 9 3 7 13 1 3 0 0 - 6 3 7 5 2 0 13 x 40 - 1...
To find the number of sweets remaining, I then subtract 117 from 117 Which leaves  zero 13 x 100 1 9 3 7 13 1 3 0 0 - 6 3 ...
Altogether, each child has been given  100  +  40  +  9  sweets  13 x  100 1 9 3 7 13 1 3 0 0 - 6 3 7 5 2 0 13 x  40 - 1 1...
Altogether, each child has been given  100  +  40  +  9  sweets  So, 1937 ÷ 13 = 149  13 x  100 1 9 3 7 13 1 3 0 0 - 6 3 7...
13 x  100 1 9 3 7 13 1 3 0 0 - 6 3 7 5 2 0 13 x  40 - 1 1 7 1 1 7 13 x  9 0 - For more maths help & free games related to ...
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Dividing by Chunking (4 digit by 2 digit)

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Dividing by Chunking (4 digit by 2 digit)

  1. 1. Dividing a 4 Digit Number by a 2 Digit Number For Example: 1937 ÷ 13 By Chunking For more maths help & free games related to this, visit: www.makemymathsbetter.com
  2. 2. When “chunking” I think of the question as referring to a certain number of sweets (in this case 1937) that needs to be shared between a certain number of children (in this case 13). I then ask myself, how many sweets can I give to each child? 1 9 3 7 13
  3. 3. In this example, I’ll start by imagining that I’m giving each child 100 sweets. This is 13 x 100 = 1300 13 1 9 3 7
  4. 4. In this example, I’ll start by imagining that I’m giving each child 100 sweets. This is 13 x 100 = 1300 This amount is placed under the 1937 13 x 100 1 9 3 7 13 1 3 0 0
  5. 5. To find the number of sweets remaining, I then subtract 1300 from 1937 13 x 100 1 9 3 7 13 1 3 0 0
  6. 6. To find the number of sweets remaining, I then subtract 1300 from 1937 Which is 637 13 x 100 1 9 3 7 13 1 3 0 0 - 6 3 7
  7. 7. From the remaining 637 “sweets”, I then imagine that I am giving 40 to each child. This is 13 x 40 = 520 13 x 100 1 9 3 7 13 1 3 0 0 - 6 3 7
  8. 8. From the remaining 637 “sweets”, I then imagine that I am giving 40 to each child. This is 13 x 40 = 520 This amount is placed under the 637 13 x 100 1 9 3 7 13 1 3 0 0 - 6 3 7 5 2 0 13 x 40
  9. 9. To find the number of sweets remaining, I then subtract 520 from 637 13 x 100 1 9 3 7 13 1 3 0 0 - 6 3 7 5 2 0 13 x 40
  10. 10. To find the number of sweets remaining, I then subtract 520 from 637 Which is 117 13 x 100 1 9 3 7 13 1 3 0 0 - 6 3 7 5 2 0 13 x 40 - 1 1 7
  11. 11. From the remaining 117 “sweets”, I then imagine that I am giving 9 to each child. This is 13 x 9 = 117 13 x 100 1 9 3 7 13 1 3 0 0 - 6 3 7 5 2 0 13 x 40 - 1 1 7
  12. 12. From the remaining 117 “sweets”, I then imagine that I am giving 9 to each child. This is 13 x 9 = 117 This amount is placed under the 117 13 x 100 1 9 3 7 13 1 3 0 0 - 6 3 7 5 2 0 13 x 40 - 1 1 7 1 1 7 13 x 9
  13. 13. To find the number of sweets remaining, I then subtract 117 from 117 13 x 100 1 9 3 7 13 1 3 0 0 - 6 3 7 5 2 0 13 x 40 - 1 1 7 1 1 7 13 x 9
  14. 14. To find the number of sweets remaining, I then subtract 117 from 117 Which leaves zero 13 x 100 1 9 3 7 13 1 3 0 0 - 6 3 7 5 2 0 13 x 40 - 1 1 7 1 1 7 13 x 9 0 -
  15. 15. Altogether, each child has been given 100 + 40 + 9 sweets 13 x 100 1 9 3 7 13 1 3 0 0 - 6 3 7 5 2 0 13 x 40 - 1 1 7 1 1 7 13 x 9 0 -
  16. 16. Altogether, each child has been given 100 + 40 + 9 sweets So, 1937 ÷ 13 = 149 13 x 100 1 9 3 7 13 1 3 0 0 - 6 3 7 5 2 0 13 x 40 - 1 1 7 1 1 7 13 x 9 0 -
  17. 17. 13 x 100 1 9 3 7 13 1 3 0 0 - 6 3 7 5 2 0 13 x 40 - 1 1 7 1 1 7 13 x 9 0 - For more maths help & free games related to this, visit: www.makemymathsbetter.com
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