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Count the whole-number solutions between two limits

Year 6 maths · Fieldbook Learning

Name ______________________ Date __________

Neither limit is a solution. Count the whole numbers strictly between them.

  1. How many whole numbers are solutions of both w > 4 and w < 7?
  2. How many whole numbers are solutions of both n > 3 and n < 13?
  3. How many whole numbers are solutions of both s > 5 and s < 14?
  4. How many whole numbers are solutions of both t > 4 and t < 11?
  5. How many whole numbers are solutions of both t > 23 and t < 34?
  6. How many whole numbers are solutions of both x > 16 and x < 22?
  7. How many whole numbers are solutions of both n > 6 and n < 18?
  8. How many whole numbers are solutions of both s > 5 and s < 10?
  9. How many whole numbers are solutions of both n > 20 and n < 25?
  10. How many whole numbers are solutions of both n > 41 and n < 53?
  11. How many whole numbers are solutions of both n > 42 and n < 54?
  12. How many whole numbers are solutions of both h > 22 and h < 26?
  13. How many whole numbers are solutions of both n > 123 and n < 135?
  14. How many whole numbers are solutions of both w > 238 and w < 250?
  15. How many whole numbers are solutions of both n > 136 and n < 139?
  16. How many whole numbers are solutions of both t > 62 and t < 65?
  17. How many whole numbers are solutions of both t > 206 and t < 212?
  18. How many whole numbers are solutions of both s > 739 and s < 751?
  19. How many whole numbers are solutions of both n > 807 and n < 812?
  20. How many whole numbers are solutions of both t > 734 and t < 743?
More free practice: fieldbooklearning.com/au/practice/year-6/count-whole-number-solutions-between-two-limits/

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Answer key: Count the whole-number solutions between two limits

  1. 2
  2. 9
  3. 8
  4. 6
  5. 10
  6. 5
  7. 11
  8. 4
  9. 4
  10. 11
  11. 11
  12. 3
  13. 11
  14. 11
  15. 2
  16. 2
  17. 5
  18. 11
  19. 4
  20. 8