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Exploring Mean, Median, Mode, and Range Tasks for Level 4-6 Mathematics

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This set of mathematics tasks is designed for students in levels 4 to 6, focusing on the concepts of mean, median, mode, and range. Each task presents a specific problem requiring students to find numbers that fit given statistical criteria, such as finding four numbers with a mean of 5 or five numbers with a mean of 3 and a mode of 4. Students are encouraged to try different numbers, analyze the uniqueness of their solutions, and create similar problems for further practice.

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Exploring Mean, Median, Mode, and Range Tasks for Level 4-6 Mathematics

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Presentation Transcript

  1. Mean Street Task NC Level 4 to 6

  2. Meanstreet Task 1 Find 4 numbers where the: Mean = 5 Try other numbers Is the solution unique? Make up a similar problem Home

  3. Meanstreet Task 2 Find 5 numbers where the: Mean = 3 and Mode = 4 Try other numbers Is the solution unique? Make up a similar problem Home

  4. Meanstreet Task 3 Find 6 numbers where the: Mean = 5 and Range = 4 Try other numbers Is the solution unique? Make up a similar problem Home

  5. Meanstreet Task 4 Find 5 numbers where the: Mean = 7 and Median = 5 Try other numbers Is the solution unique? Make up a similar problem Home

  6. Meanstreet Task 5 Find 4 numbers where the: Mean = 4 Median = 3.5 and Range = 5 Try other numbers Is the solution unique? Make up a similar problem Home

  7. Meanstreet Task 6 There are three numbers x, y and z x and y have a mean of 10 x and z have a mean of 12 y and z have a mean of 8 What are the three numbers? Try other numbers Is the solution unique? Make up a similar problem Home

  8. Meanstreet Task 7 There are three numbers Two have a mean of 10 Two have a mean of 12 Two have a mean of 8 What are the three numbers? Try other numbers Is the solution unique? Make up a similar problem Home

  9. Meanstreet Task 8 Three numbers have a mean of 23 Two of the numbers have a mean of 12 Two of the numbers have a mean of 30 What are the three numbers? Try other numbers Is the solution unique? Make up a similar problem Home

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