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Term B · Chapter 8 · consolidation

Practice B

Original cumulative chapter practice to consolidate taught ideas.

Original cumulative chapter practice to consolidate taught ideas. Solutions are available as revealable feedback and in a separate complete answer key. No answer submissions or accounts are required.

Assessment · 18 questions

Questions

Show your thinking; use diagrams when they help. Do not open solutions during your first attempt.

Check your work: Finish the problems first, then ask a parent or instructor to review them with the separate answer-key copy.

  1. A1

    Compute 6 × 5. Explain a strategy using a known fact.

  2. A2

    Compute 7 × 7. Explain a strategy using a known fact.

  3. A3

    Use two useful multiplication facts to work out 7 × 6. What is the product?

  4. A4

    Each tray holds 6 counters. How many full trays are required to arrange 48 counters?

  5. A5

    Compute 8 × 5. Explain a strategy using a known fact.

  6. A6

    Compute 9 × 4. Explain a strategy using a known fact.

  7. A7

    Use two useful multiplication facts to work out 8 × 7. What is the product?

  8. A8

    Each tray holds 8 counters. How many full trays are required to arrange 48 counters?

  9. A9

    Find 6 groups of 3. Can you use 5 groups plus one more?

  10. A10

    Find 7 groups of 10. Can you use 6 groups plus one more?

  11. A11

    Explain how splitting 6 equal groups of 5 helps you find their total.

  12. A12

    30 counters are shared equally into 6 groups. How many counters are in each group?

  13. A13

    Find 8 groups of 3. Can you use 7 groups plus one more?

  14. A14

    Find 9 groups of 3. Can you use 8 groups plus one more?

  15. A15

    Explain how splitting 9 equal groups of 3 helps you find their total.

  16. A16

    27 stickers are arranged in complete groups of 8. How many complete groups and how many stickers remain?

  17. A17

    An array has 7 rows of 4 dots. A student says turning it creates 4 more dots. Explain the error and find the total.

  18. A18

    Without counting individual counters, show two different decompositions for 6 × 6, and explain why both work.

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