Term B · Chapter 8 · consolidation
Practice A
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.
- A1
There are 6 equal trays with 4 counters on each tray. How many counters are there?
- A2
There are 7 equal trays with 3 counters on each tray. How many counters are there?
- A3
An array has 7 rows, with 3 objects in each row. Split it into smaller arrays and find the total.
- A4
Each tray holds 7 counters. How many full trays are required to arrange 28 counters?
- A5
Compute 6 × 10. Explain a strategy using a known fact.
- A6
Compute 7 × 5. Explain a strategy using a known fact.
- A7
Use two useful multiplication facts to work out 6 × 10. What is the product?
- A8
70 counters are shared equally into 7 groups. How many counters are in each group?
- A9
Find 6 groups of 6. Can you use 5 groups plus one more?
- A10
Find 7 groups of 9. Can you use 6 groups plus one more?
- A11
Explain how splitting 7 equal groups of 7 helps you find their total.
- A12
42 counters are shared equally into 6 groups. How many counters are in each group?
- A13
There are 6 equal trays with 9 counters on each tray. How many counters are there?
- A14
There are 7 equal trays with 5 counters on each tray. How many counters are there?
- A15
An array has 6 rows, with 8 objects in each row. Split it into smaller arrays and find the total.
- A16
Each tray holds 7 counters. How many full trays are required to arrange 21 counters?
- A17
An array has 7 rows of 6 dots. A student says turning it creates 6 more dots. Explain the error and find the total.
- A18
Without counting individual counters, show two different decompositions for 6 × 5, and explain why both work.