How To Do KS2 Maths SATs Type
Questions
(Paper B – Calculator Allowed)

Fractions 3: Finding the
quantity of an amount
For...
In a SATs Paper B you might be asked to
work out the fraction of an amount.
For example: calculate 6/17 of 323:
First, div...
In a SATs Paper B you might be asked to
work out the fraction of an amount.
For example: calculate 6/17 of 323:
First, div...
In a SATs Paper B you might be asked to
work out the fraction of an amount.
For example: calculate 6/17 of 323:
First, div...
In a SATs Paper B you might be asked to
work out the fraction of an amount.
For example: calculate 6/17 of 323:
First, div...
In a SATs Paper B you might be asked to
work out the fraction of an amount.
For example: calculate 6/17 of 323:
First, div...
In a SATs Paper B you might be asked to
work out the fraction of an amount.
For example: calculate 6/17 of 323:
First, div...
In a SATs Paper B you might be asked to
work out the fraction of an amount.
For example: calculate 6/17 of 323:
First, div...
In a SATs Paper B you might be asked to
work out the fraction of an amount.
For example: calculate 6/17 of 323:
First, div...
In a SATs Paper B you might be asked to
work out the fraction of an amount.
For example: calculate 6/17 of 323:
First, div...
In a SATs Paper B you might be asked to
work out the fraction of an amount.
For example: calculate 6/17 of 323:
First, div...
In a SATs Paper B you might be asked to
work out the fraction of an amount.
For example: calculate 6/17 of 323:
First, div...
In a SATs Paper B you might be asked to
work out the fraction of an amount.
Another example: calculate 3/4 of £25
First, d...
In a SATs Paper B you might be asked to
work out the fraction of an amount.
Another example: calculate 3/4 of £25
First, d...
In a SATs Paper B you might be asked to
work out the fraction of an amount.
Another example: calculate 3/4 of £25
First, d...
In a SATs Paper B you might be asked to
work out the fraction of an amount.
Another example: calculate 3/4 of £25
First, d...
In a SATs Paper B you might be asked to
work out the fraction of an amount.
Another example: calculate 3/4 of £25
First, d...
In a SATs Paper B you might be asked to
work out the fraction of an amount.
Another example: calculate 3/4 of £25
First, d...
In a SATs Paper B you might be asked to
work out the fraction of an amount.
Another example: calculate 3/4 of £25
First, d...
In a SATs Paper B you might be asked to
work out the fraction of an amount.
Another example: calculate 3/4 of £25
First, d...
In a SATs Paper B you might be asked to
work out the fraction of an amount.
Another example: calculate 3/4 of £25
First, d...
In a SATs Paper B you might be asked to
work out the fraction of an amount.
Another example: calculate 3/4 of £25
First, d...
In a SATs Paper B you might be asked to
work out the fraction of an amount.
Another example: calculate 3/4 of £25
First, d...
Now try some of your own. Click to find out the correct
answer
a) 3/5 of £26 = £15.60

b) 13/24 of 312 = 169

c) 11/16 of ...
Now try some of your own. Click to find out the correct
answer
a) 3/5 of £26 = £15.60

b) 13/24 of 312 = 169

c) 11/16 of ...
Now try some of your own. Click to find out the correct
answer
a) 3/5 of £26 = £15.60

b) 13/24 of 312 = 169

c) 11/16 of ...
Now try some of your own. Click to find out the correct
answer
a) 3/5 of £26 = £15.60

b) 13/24 of 312 = 169

c) 11/16 of ...
Now try some of your own. Click to find out the correct
answer
a) 3/5 of £26 = £15.60

b) 13/24 of 312 = 169

c) 11/16 of ...
Now try some of your own. Click to find out the correct
answer
a) 3/5 of £26 = £15.60

b) 13/24 of 312 = 169

c) 11/16 of ...
Now try some of your own. Click to find out the correct
answer
a) 3/5 of £26 = £15.60

b) 13/24 of 312 = 169

c) 11/16 of ...
Now try some of your own. Click to find out the correct
answer
a) 3/5 of £26 = £15.60

b) 13/24 of 312 = 169

c) 11/16 of ...
Now try some of your own. Click to find out the correct
answer
a) 3/5 of £26 = £15.60

b) 13/24 of 312 = 169

c) 11/16 of ...
Now try some of your own. Click to find out the correct
answer
a) 3/5 of £26 = £15.60

b) 13/24 of 312 = 169

c) 11/16 of ...
Now try some of your own. Click to find out the correct
answer
a) 3/5 of £26 = £15.60

b) 13/24 of 312 = 169

c) 11/16 of ...
Now try some of your own. Click to find out the correct
answer
a) 3/5 of £26 = £15.60

b) 13/24 of 312 = 169

c) 11/16 of ...
Now try some of your own. Click to find out the correct
answer
a) 3/5 of £26 = £15.60

b) 13/24 of 312 = 169

c) 11/16 of ...
Now try some of your own. Click to find out the correct
answer
a) 3/5 of £26 = £15.60

b) 13/24 of 312 = 169

c) 11/16 of ...
Now try some of your own. Click to find out the correct
answer
a) 3/5 of £26 = £15.60

b) 13/24 of 312 = 169

c) 11/16 of ...
Now try some of your own. Click to find out the correct
answer
a) 3/5 of £26 = £15.60

b) 13/24 of 312 = 169

c) 11/16 of ...
Now try some of your own. Click to find out the correct
answer
a) 3/5 of £26 = £15.60

b) 13/24 of 312 = 169

c) 11/16 of ...
Now try some of your own. Click to find out the correct
answer
a) 3/5 of £26 = £15.60

b) 13/24 of 312 = 169

c) 11/16 of ...
Now try some of your own. Click to find out the correct
answer
a) 3/5 of £26 = £15.60

b) 13/24 of 312 = 169

c) 11/16 of ...
Now try some of your own. Click to find out the correct
answer
a) 3/5 of £26 = £15.60

b) 13/24 of 312 = 169

c) 11/16 of ...
That’s it for now......
for more help with your maths,
try my book:
mastering multiplication tables
on amazon.com
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How To Do KS2 Maths SATs Paper B Fractions Questions (Part 3)

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How To Do KS2 Maths SATs Paper B Fractions Questions (Part 3)

  1. 1. How To Do KS2 Maths SATs Type Questions (Paper B – Calculator Allowed) Fractions 3: Finding the quantity of an amount For more maths help & free games related to this, visit: www.makemymathsbetter.com
  2. 2. In a SATs Paper B you might be asked to work out the fraction of an amount. For example: calculate 6/17 of 323: First, divide the amount (in this example 323) by the number on the bottom of the fraction (the denominator) – in this example 17.
  3. 3. In a SATs Paper B you might be asked to work out the fraction of an amount. For example: calculate 6/17 of 323: First, divide the amount (in this example 323) by the number on the bottom of the fraction (the denominator) – in this example 17.
  4. 4. In a SATs Paper B you might be asked to work out the fraction of an amount. For example: calculate 6/17 of 323: First, divide the amount (in this example 323) by the number on the bottom of the fraction (the denominator) – in this example 17.
  5. 5. In a SATs Paper B you might be asked to work out the fraction of an amount. For example: calculate 6/17 of 323: First, divide the amount (in this example 323) by the number on the bottom of the fraction (the denominator) – in this example 17.
  6. 6. In a SATs Paper B you might be asked to work out the fraction of an amount. For example: calculate 6/17 of 323: First, divide the amount (in this example 323) by the number on the bottom of the fraction (the denominator) – in this example 17. 323 ÷ 17 = 19
  7. 7. In a SATs Paper B you might be asked to work out the fraction of an amount. For example: calculate 6/17 of 323: First, divide the amount (in this example 323) by the number on the bottom of the fraction (the denominator) – in this example 17. So, 1/17 of 323 = 19
  8. 8. In a SATs Paper B you might be asked to work out the fraction of an amount. For example: calculate 6/17 of 323: First, divide the amount (in this example 323) by the number on the bottom of the fraction (the denominator) – in this example 17. So, 1/17 of 323 = 19 Now, multiply this answer by the number on the top of the fraction – the numerator - (in this case 6) to find the final answer 6 x 19 = 114 So 6/17 of 323 = 114
  9. 9. In a SATs Paper B you might be asked to work out the fraction of an amount. For example: calculate 6/17 of 323: First, divide the amount (in this example 323) by the number on the bottom of the fraction (the denominator) – in this example 17. So, 1/17 of 323 = 19 Now, multiply this answer by the number on the top of the fraction – the numerator - (in this case 6) to find the final answer 6 x 19 = 114 So 6/17 of 323 = 114
  10. 10. In a SATs Paper B you might be asked to work out the fraction of an amount. For example: calculate 6/17 of 323: First, divide the amount (in this example 323) by the number on the bottom of the fraction (the denominator) – in this example 17. So, 1/17 of 323 = 19 Now, multiply this answer by the number on the top of the fraction – the numerator - (in this case 6) to find the final answer 6 x 19 = 114 So 6/17 of 323 = 114
  11. 11. In a SATs Paper B you might be asked to work out the fraction of an amount. For example: calculate 6/17 of 323: First, divide the amount (in this example 323) by the number on the bottom of the fraction (the denominator) – in this example 17. So, 1/17 of 323 = 19 Now, multiply this answer by the number on the top of the fraction – the numerator - (in this case 6) to find the final answer 6 x 19 = 114 So 6/17 of 323 = 114
  12. 12. In a SATs Paper B you might be asked to work out the fraction of an amount. For example: calculate 6/17 of 323: First, divide the amount (in this example 323) by the number on the bottom of the fraction (the denominator) – in this example 17. So, 1/17 of 323 = 19 Now, multiply this answer by the number on the top of the fraction – the numerator - (in this case 6) to find the final answer 6 x 19 = 114 So 6/17 of 323 = 114
  13. 13. In a SATs Paper B you might be asked to work out the fraction of an amount. Another example: calculate 3/4 of £25 First, divide the amount (in this example 323) by the number on the bottom of the fraction (the denominator) – in this example 17.
  14. 14. In a SATs Paper B you might be asked to work out the fraction of an amount. Another example: calculate 3/4 of £25 First, divide the amount (in this example £25) by the number on the bottom of the fraction (the denominator) – in this example 17.
  15. 15. In a SATs Paper B you might be asked to work out the fraction of an amount. Another example: calculate 3/4 of £25 First, divide the amount (in this example £25) by the number on the bottom of the fraction (the denominator) – in this example 17.
  16. 16. In a SATs Paper B you might be asked to work out the fraction of an amount. Another example: calculate 3/4 of £25 First, divide the amount (in this example £25) by the number on the bottom of the fraction (the denominator) – in this example 4.
  17. 17. In a SATs Paper B you might be asked to work out the fraction of an amount. Another example: calculate 3/4 of £25 First, divide the amount (in this example £25) by the number on the bottom of the fraction (the denominator) – in this example 4. £25 ÷ 4 = £6.25
  18. 18. In a SATs Paper B you might be asked to work out the fraction of an amount. Another example: calculate 3/4 of £25 First, divide the amount (in this example £25) by the number on the bottom of the fraction (the denominator) – in this example 4. So, 1/4 of £25 = £6.25
  19. 19. In a SATs Paper B you might be asked to work out the fraction of an amount. Another example: calculate 3/4 of £25 First, divide the amount (in this example £25) by the number on the bottom of the fraction (the denominator) – in this example 4. So, 1/4 of £25 = £6.25 Now, multiply this answer by the number on the top of the fraction – the numerator - (in this case 6) to find the final answer 6 x 19 = 114 So 6/17 of 323 = 114
  20. 20. In a SATs Paper B you might be asked to work out the fraction of an amount. Another example: calculate 3/4 of £25 First, divide the amount (in this example £25) by the number on the bottom of the fraction (the denominator) – in this example 4. So, 1/4 of £25 = £6.25 Now, multiply this answer by the number on the top of the fraction – the numerator - (in this case 3) - (in this case 6) to find the final answer 6 x 19 = 114 So 6/17 of 323 = 114
  21. 21. In a SATs Paper B you might be asked to work out the fraction of an amount. Another example: calculate 3/4 of £25 First, divide the amount (in this example £25) by the number on the bottom of the fraction (the denominator) – in this example 4. So, 1/4 of £25 = £6.25 Now, multiply this answer by the number on the top of the fraction – the numerator - (in this case 3) -to find the final answer (in this case 6) to find the final answer 6 x 19 = 114
  22. 22. In a SATs Paper B you might be asked to work out the fraction of an amount. Another example: calculate 3/4 of £25 First, divide the amount (in this example £25) by the number on the bottom of the fraction (the denominator) – in this example 4. So, 1/4 of £25 = £6.25 Now, multiply this answer by the number on the top of the fraction – the numerator - (in this case 3) -to find the final answer (in this case 6) to find the final answer 3 x £6.25 = £18.756 x 19 = 114
  23. 23. In a SATs Paper B you might be asked to work out the fraction of an amount. Another example: calculate 3/4 of £25 First, divide the amount (in this example £25) by the number on the bottom of the fraction (the denominator) – in this example 4. So, 1/4 of £25 = £6.25 Now, multiply this answer by the number on the top of the fraction – the numerator - (in this case 3) -to find the final answer (in this case 6) to find the final answer 3 x £6.25 = £18.756 ¾ of £25 = £18.75
  24. 24. Now try some of your own. Click to find out the correct answer a) 3/5 of £26 = £15.60 b) 13/24 of 312 = 169 c) 11/16 of 336 = 231 d) 7/10 of £56 = £39.20 e) 13/15 of 525 = 455 f) 13/28 of 532 = 247 g) 2/5 of £68 = £27.20 h) 5/19 of 1235 = 325 i) 15/25 of 1625 = 975 j) 4/5 of £82 = £65.60
  25. 25. Now try some of your own. Click to find out the correct answer a) 3/5 of £26 = £15.60 b) 13/24 of 312 = 169 c) 11/16 of 336 = 231 d) 7/10 of £56 = £39.20 e) 13/15 of 525 = 455 f) 13/28 of 532 = 247 g) 2/5 of £68 = £27.20 h) 5/19 of 1235 = 325 i) 15/25 of 1625 = 975 j) 4/5 of £82 = £65.60
  26. 26. Now try some of your own. Click to find out the correct answer a) 3/5 of £26 = £15.60 b) 13/24 of 312 = 169 c) 11/16 of 336 = 231 d) 7/10 of £56 = £39.20 e) 13/15 of 525 = 455 f) 13/28 of 532 = 247 g) 2/5 of £68 = £27.20 h) 5/19 of 1235 = 325 i) 15/25 of 1625 = 975 j) 4/5 of £82 = £65.60
  27. 27. Now try some of your own. Click to find out the correct answer a) 3/5 of £26 = £15.60 b) 13/24 of 312 = 169 c) 11/16 of 336 = 231 d) 7/10 of £56 = £39.20 e) 13/15 of 525 = 455 f) 13/28 of 532 = 247 g) 2/5 of £68 = £27.20 h) 5/19 of 1235 = 325 i) 15/25 of 1625 = 975 j) 4/5 of £82 = £65.60
  28. 28. Now try some of your own. Click to find out the correct answer a) 3/5 of £26 = £15.60 b) 13/24 of 312 = 169 c) 11/16 of 336 = 231 d) 7/10 of £56 = £39.20 e) 13/15 of 525 = 455 f) 13/28 of 532 = 247 g) 2/5 of £68 = £27.20 h) 5/19 of 1235 = 325 i) 15/25 of 1625 = 975 j) 4/5 of £82 = £65.60
  29. 29. Now try some of your own. Click to find out the correct answer a) 3/5 of £26 = £15.60 b) 13/24 of 312 = 169 c) 11/16 of 336 = 231 d) 7/10 of £56 = £39.20 e) 13/15 of 525 = 455 f) 13/28 of 532 = 247 g) 2/5 of £68 = £27.20 h) 5/19 of 1235 = 325 i) 15/25 of 1625 = 975 j) 4/5 of £82 = £65.60
  30. 30. Now try some of your own. Click to find out the correct answer a) 3/5 of £26 = £15.60 b) 13/24 of 312 = 169 c) 11/16 of 336 = 231 d) 7/10 of £56 = £39.20 e) 13/15 of 525 = 455 f) 13/28 of 532 = 247 g) 2/5 of £68 = £27.20 h) 5/19 of 1235 = 325 i) 15/25 of 1625 = 975 j) 4/5 of £82 = £65.60
  31. 31. Now try some of your own. Click to find out the correct answer a) 3/5 of £26 = £15.60 b) 13/24 of 312 = 169 c) 11/16 of 336 = 231 d) 7/10 of £56 = £39.20 e) 13/15 of 525 = 455 f) 13/28 of 532 = 247 g) 2/5 of £68 = £27.20 h) 5/19 of 1235 = 325 i) 15/25 of 1625 = 975 j) 4/5 of £82 = £65.60
  32. 32. Now try some of your own. Click to find out the correct answer a) 3/5 of £26 = £15.60 b) 13/24 of 312 = 169 c) 11/16 of 336 = 231 d) 7/10 of £56 = £39.20 e) 13/15 of 525 = 455 f) 13/28 of 532 = 247 g) 2/5 of £68 = £27.20 h) 5/19 of 1235 = 325 i) 15/25 of 1625 = 975 j) 4/5 of £82 = £65.60
  33. 33. Now try some of your own. Click to find out the correct answer a) 3/5 of £26 = £15.60 b) 13/24 of 312 = 169 c) 11/16 of 336 = 231 d) 7/10 of £56 = £39.20 e) 13/15 of 525 = 455 f) 13/28 of 532 = 247 g) 2/5 of £68 = £27.20 h) 5/19 of 1235 = 325 i) 15/25 of 1625 = 975 j) 4/5 of £82 = £65.60
  34. 34. Now try some of your own. Click to find out the correct answer a) 3/5 of £26 = £15.60 b) 13/24 of 312 = 169 c) 11/16 of 336 = 231 d) 7/10 of £56 = £39.20 e) 13/15 of 525 = 455 f) 13/28 of 532 = 247 g) 2/5 of £68 = £27.20 h) 5/19 of 1235 = 325 i) 15/25 of 1625 = 975 j) 4/5 of £82 = £65.60
  35. 35. Now try some of your own. Click to find out the correct answer a) 3/5 of £26 = £15.60 b) 13/24 of 312 = 169 c) 11/16 of 336 = 231 d) 7/10 of £56 = £39.20 e) 13/15 of 525 = 455 f) 13/28 of 532 = 247 g) 2/5 of £68 = £27.20 h) 5/19 of 1235 = 325 i) 15/25 of 1625 = 975 j) 4/5 of £82 = £65.60
  36. 36. Now try some of your own. Click to find out the correct answer a) 3/5 of £26 = £15.60 b) 13/24 of 312 = 169 c) 11/16 of 336 = 231 d) 7/10 of £56 = £39.20 e) 13/15 of 525 = 455 f) 13/28 of 532 = 247 g) 2/5 of £68 = £27.20 h) 5/19 of 1235 = 325 i) 15/25 of 1625 = 975 j) 4/5 of £82 = £65.60
  37. 37. Now try some of your own. Click to find out the correct answer a) 3/5 of £26 = £15.60 b) 13/24 of 312 = 169 c) 11/16 of 336 = 231 d) 7/10 of £56 = £39.20 e) 13/15 of 525 = 455 f) 13/28 of 532 = 247 g) 2/5 of £68 = £27.20 h) 5/19 of 1235 = 325 i) 15/25 of 1625 = 975 j) 4/5 of £82 = £65.60
  38. 38. Now try some of your own. Click to find out the correct answer a) 3/5 of £26 = £15.60 b) 13/24 of 312 = 169 c) 11/16 of 336 = 231 d) 7/10 of £56 = £39.20 e) 13/15 of 525 = 455 f) 13/28 of 532 = 247 g) 2/5 of £68 = £27.20 h) 5/19 of 1235 = 325 i) 15/25 of 1625 = 975 j) 4/5 of £82 = £65.60
  39. 39. Now try some of your own. Click to find out the correct answer a) 3/5 of £26 = £15.60 b) 13/24 of 312 = 169 c) 11/16 of 336 = 231 d) 7/10 of £56 = £39.20 e) 13/15 of 525 = 455 f) 13/28 of 532 = 247 g) 2/5 of £68 = £27.20 h) 5/19 of 1235 = 325 i) 15/25 of 1625 = 975 j) 4/5 of £82 = £65.60
  40. 40. Now try some of your own. Click to find out the correct answer a) 3/5 of £26 = £15.60 b) 13/24 of 312 = 169 c) 11/16 of 336 = 231 d) 7/10 of £56 = £39.20 e) 13/15 of 525 = 455 f) 13/28 of 532 = 247 g) 2/5 of £68 = £27.20 h) 5/19 of 1235 = 325 i) 15/25 of 1625 = 975 j) 4/5 of £82 = £65.60
  41. 41. Now try some of your own. Click to find out the correct answer a) 3/5 of £26 = £15.60 b) 13/24 of 312 = 169 c) 11/16 of 336 = 231 d) 7/10 of £56 = £39.20 e) 13/15 of 525 = 455 f) 13/28 of 532 = 247 g) 2/5 of £68 = £27.20 h) 5/19 of 1235 = 325 i) 15/25 of 1625 = 975 j) 4/5 of £82 = £65.60
  42. 42. Now try some of your own. Click to find out the correct answer a) 3/5 of £26 = £15.60 b) 13/24 of 312 = 169 c) 11/16 of 336 = 231 d) 7/10 of £56 = £39.20 e) 13/15 of 525 = 455 f) 13/28 of 532 = 247 g) 2/5 of £68 = £27.20 h) 5/19 of 1235 = 325 i) 15/25 of 1625 = 975 j) 4/5 of £82 = £65.60
  43. 43. Now try some of your own. Click to find out the correct answer a) 3/5 of £26 = £15.60 b) 13/24 of 312 = 169 c) 11/16 of 336 = 231 d) 7/10 of £56 = £39.20 e) 13/15 of 525 = 455 f) 13/28 of 532 = 247 g) 2/5 of £68 = £27.20 h) 5/19 of 1235 = 325 i) 15/25 of 1625 = 975 j) 4/5 of £82 = £65.60
  44. 44. That’s it for now...... for more help with your maths, try my book: mastering multiplication tables on amazon.com

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