
Maths • 50 • 20 students • Created with AI following Aligned with Australian Curriculum (F-10)
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I want the lesson to focus on multiplication by making equal groups and arrays of numbers using concrete materials. Students will make the groups using counters, and then physically move the counters to form the arrays as well. I need 5 examples of worded problems. examples of worded problems. This is an introductory lesson so no number sentences are required.
Students investigate multiplication as equal groups and arrays using counters. They will build, move and describe groups in practical situations, developing the language of “groups of”, “rows” and “columns” without recording number sentences. The lesson assumes students can count reliably and recognise small quantities.
0–5 min · Hook and prior knowledge. Open with the opening question and array image and show a picture of 3 plates with 4 counters on each; students discuss what they notice, count the counters and explain why the groups are fair or equal.
5–12 min · Teacher modelling. Give each pair a small collection of counters and model making 3 equal groups of 2, then physically slide the counters into 3 rows of 2; students copy the model and practise saying, “I made 3 equal groups, with 2 in each group” and “I made 3 rows of 2.”
12–20 min · Guided construction. Display group prompts on the equal-groups modelling slides and call out examples such as 2 groups of 5, 4 groups of 2 and 3 groups of 3; pairs build each example with counters, move the counters into an array, and check that every row has the same number.
20–35 min · Worded problem investigation. Distribute the equal-groups problem worksheet and read each problem aloud, pausing to clarify vocabulary and demonstrate the first one; pairs use counters to act out, build and rearrange each situation, then draw the groups or array and write the answer in words or as a numeral, but do not write number sentences.
35–43 min · Share and compare. Invite selected pairs to display one counter model and its array using the discussion and comparison slides; students explain how they know the groups are equal and compare arrangements such as 2 groups of 4 and 4 groups of 2, focusing on what stays the same without requiring formal notation.
43–50 min · Plenary and assessment. Show two final challenges on the plenary slides: “Make 3 equal groups with 12 counters” and “Move them to show equal rows”; students build independently, explain their model to a partner and complete a brief teacher check before packing away.
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